DE4439757A1 - Generation of crystals from body fluids and their diagnostic evaluation - Google Patents

Abstract

Method for prodn. of crystals from the blood (or other human or animal body fluids) and evaluation of the resulting crystal clusters for diagnostic purposes comprises: (1) mixing 0.1-10 (pref. 2) ml of arterial, capillary or venous blood with 10-50 (pref. 25) ml of 2-4 times distilled water in a decomposition vessel, stirring at 60-120 (pref. 85) rpm for 30-90 (pref. 60) min. at 16-24 (pref. 20) deg C; (2) introducing highly satd., repeatedly distilled steam into the mixt. so as to generate a vortex, condensing released steam in a cooler, and collecting 8-25 (pref. 10) ml of the condensate; (3) mixing 10-30 (pref. 24) mu l condensate with 5-20 (pref. 10) mg of a carrier material (A) to form a practically satd. soln. which is microfiltered; (4) applying 10-50 (pref. 24) mu l of the filtrate onto a glass microscope slide as a droplet of dia. 8-12 mm, and evaporating water from this at 20-25 (pref. 24) deg C, using a precision hot plate, to form a crystalline phase; (5) scanning the crystal clusters in dark field with a light or electron microscope, using 4-16 image criteria, storage of the image, then automated sampling with a pattern recognition program for determination of various parameters, and (6) processing these parameters to produce, finally a numerical sequence which is fed into a data bank contg. similar sequences from test samples for which a clinical diagnosis has been confirmed, to establish (by probabilistic comparison) a prophylactic and/or preventative and/or doubtful diagnosis. The carrier (A) is a mixt. of soluble, inorganic monovalent salts (esp. NaCl), animal protein, fructose, glucose and starch, in wt. ratio 1:1:1:1:2, that has been ashed with exclusion of air at 490-940 (pref. 640) deg C and was then finely milled. Other than the application in clinical diagnosis, the method can also be applied to generate numerical sequences from other image-generating processes (partic. those with a nonlinear function pattern), e.g. in criminology, sociology, insurance, archeology or art history.

Description

The invention relates to a method for Generation of crystals from blood or other, human or animal Liquids, as well as to evaluate the resulting crystal cluster for diagnostic Purposes.

EP 0 307 566 describes a method for crystal morphological blood and urine analysis for early diagnosis. This procedure describes Mother and daughter figures with abscissa and ordinate. These coordinates correspond to certain, defined ones geometric figures made from crystal shapes and structures are derived. These crystals are through a process of crystallization from organic substances such as blood for an analogy comparison with type-forming Crystal images of textures and shapes pathological, clinically proven samples of patient blood.

The diagnosis made by analogy comparison is created using simple texture comparisons. It becomes the diagnostic differentiation limited. It can only do complex textures described with simple texture analogies become detrimental to the security of the diagnosis and the build quality.

DE 411 02 217 describes a method for Diagnosis of human disease Organism using body fluids.  

The process describes photo-optical detection of crystals formed as crystal clusters and their digitization and identification of morphological, colorimetric and densitometric Measurement parameters for their representation as a digital data set, forming a Data block. The records of the data block are recorded in a database and edited records from others Data blocks from crystal clusters that are made up of Blood from people, of which clinically or Laboratory diagnoses are available, compared to determine the records which have the highest match. The result is called a probabilistic diagnosis spent.

This method works quantitatively and only considers the quantifiable Measurement parameters. It remains characteristic Features such as topological, structural, Textural properties of the crystal clusters disregarded, reducing accuracy differentiation is restricted. The acquisition and processing of the extensive Blocks of data require a high time-consuming computing effort.

These disadvantages are overcome by the process of Avoided invention.

This requires a combination of substances as a carrier material, which is in small particles crystallized out as clearly as in large clusters. It is through this technical Effect an almost linear correspondence between the Saturation of the solution and the crystallization size achieved.  

It is the object of the method of the invention to improve the state of the art and out human or animal blood or others Liquids to produce crystal clusters from which numerical sequences about coordinates determined from the shapes and textures of the cluster can become a probabilistic comparison with numericals stored in databases Sequences from confirmed clinical diagnoses to determine a prophylactic or preventive or suspected diagnosis.

The method of the invention is in the claim 1 defined. The subclaims claim the alternative and preferred addition to claim 1.

The method of the invention also claims use the determination of numerical sequences of other, imaging, image processing, pattern recognition, pattern comparison Processes of different origins for their classification and forecasting, especially those processes that is based on an alinear functional model.

Such processes are, for example, the use for analysis human behavior patterns and their risks in the Criminology, sociology, insurance.

Other areas of application are, for example, determination similar structures and patterns in archeology, art history, Architecture for expertise, cost benefit estimates, Success predictions.

The following terms are understood:

To shape:
Shapes are understood to mean simple, basic geometric shapes that can be identified as elements of a composite shape, preferably in a crystallizate.

Textures:
Textures are understood to mean the two-dimensional aggregates that are preferably generated and geometrically ascertained during crystallization, or those that are morphogenetically analogous via search patterns.

Fractal:
This defines the structure of the spread of a shape or texture within a markable area.

Contour:
This defines the boundary behavior of different shapes and surfaces in the shape or texture itself or in relation to its surroundings.

Prefix:
This describes the relationship that arises during the crystallization of shapes and textures, in which the shapes and / or textures from Table 2 relate to the shape or texture from Table 1.

Postfix:
This indicates the number in which the shapes and / or textures from Table 2 appear in the course of a crystallization or describes the special angle at which the shape and / or texture from Table 2 is related to the shape and / or texture from Table 1.

Lumens:
Mapping relationships of the texture against one or more backgrounds or backgrounds.

Cluster:
Clusters are understood to mean regular and / or irregularly structured accumulations of biological or inorganic mass with a spatial extension.

Numerical sequences (NS)
These define series of numbers and groups of numbers, which together determine the shape or texture numerically with the panels of the invention.

template
Patterns are understood to mean those optically visible images of different shapes and textures that represent representative and significant arrangements in terms of form and content.

Analogy comparison
Unknown images to be searched, such as shapes, textures, as optically visible aggregates are compared with known aggregates which are secured in their meaning by determining the correspondence of numerical sequences.

Reproduction scale
This refers to the optical resolution of an object, such as a crystal cluster.

Image file
This is saved according to formats, e.g. B.
Bitmap (BMT), from IBM
TIFF (TIF), ZIFF

Texture stem
Strongest vector of a dentrite in the direction of propagation of the crystals.

Texture branches
The strongest single vector or set of vectors that emanate from the texture stem in a uniform direction of propagation.

Internal structuring
Morphological nature of a shape and / or texture within its limit.

External border structuring
Morphological nature of a shape and / or texture at its boundary with another shape and / or texture or an amorphous environment.

relativ density
Number of identical shapes and / or structures in a defined space in relation to other shapes and / or structures in the same space.

Boundary formation
Ability of the crystallizate to distinguish itself from the carrier environment or other crystallizing fields during its formation.

Border structure
Morphological nature of a border.

Internal contrast formation
Measure of the layering density of the crystals.

Focus of the place
Location determination of the selected shape and / or texture in relation to the entire crystalline cluster.

Overall shape
The complex formed from the shapes and / or textures and the textures A and B, which differs from other complexes in its internal structure and its boundaries.

Relative distribution
Measure of the frequency with which a shape and / or texture appears in relation to neighboring other shapes and / or textures.

Organizational form
Patterns of proportioning the shapes and / or structures against each other.

program
This is a basic program of image pattern recognition, which is connected to databases via the interface of the numerical sequence.

The method of the invention is characterized by the following examples explained.

example 1

Manufacturing method of the invention of a crystalline vein blood one Patient and parameters to determine the numerical sequence.

There are 2 ml of the patient's venous blood filled into a connecting piston and with double distilled water in an amount of 25 ml mixed. Then 3 g of NaCl as table salt and sugar as cane sugar the solution mixed homogeneously into a suspension while rotating at 85 rpm 60 min at 20 ° C.

Four times distilled in this mixture Water introduced as a vapor Inlet pipe with swirling and condensing of the rising water vapor an intensive cooler. There will be 10 ml of condensate in a vessel as a water vapor macerate (WDM) caught.

24 µl of the WDM with 10 mg one are added Mixture ashed at 640 ° C in the absence of air from NaCl, chicken egg white, fructose, glucose, Strength in a ratio of 1: 1: 1: 1: 2 to one practically saturated suspension mixed. The suspension is passed through a microfilter filtered.

The filtrate is placed on a pipette microscopic, glass slides in about 8 mm in diameter.  

The slide with the dropped suspension is preheated to 24 ° C Precision heating plate applied. The suspension evaporates to crystalline in about 90 min Phase.

It then follows the following process steps performed according to claim 1.

The slide with the crystalline phase is placed under a light microscope and screened with the object 4 in the dark field for the most frequently occurring, but similar shapes and / or textures. After this shape and / or texture has been determined, the shapes and / or textures found are examined with the lens 8 for singular individual characteristics and the shape and / or texture selected which, with a similar morphological structure, has the highest degree of differentiation in its internal structure and has image storage, then automatic screening with a program for recognizing image patterns to determine the following values as shape, fractal a, b, c; Clusters a, b, c, d; Contour a, b, c, d; Prefix A, Texture A, Postfix A, Prefix B, Texture B, Postfix B, Lumen a, b, c;
Determination of the coordinates of the shape as an element of possible textures from Table 1,

Shape,
then determining the coordinates of the arrangement of the shapes from Table 1, based on the area x, y, from Table 11,

Fractal a,
then determination of the vectorial alignment of the texture stems from panel 11 with panel 111,

Fractal b,
then determining the vectorial alignment of the texture branches from panel 11 with panel 1111,

Fractal c,
then determining the arrangement of the shapes from Table 1 with Table 12 related to space x, y, z,

Cluster a,
thereafter determination of the internal structuring of the textures designated by panel 12 using panel 121,

Cluster b,
then determination of the outer boundary structures of the textures designated by panel 12 using panel 122,

Cluster c,
then determination of the relative density and / or structuring of the texture defined by panel 12 using panel 123,

Cluster d,
thereafter determining the boundary formation of the shapes and / or textures defined by panel 12 by contrast with the surroundings using panel 13,

Contour a,
then determination of the internal contrast formation of the shapes and / or textures defined by panel 12 using panel 131,

Contour b,
then determining the center of gravity of the location of the shapes and / or textures defined by Table 12, expressed in sectors with Table 132,

Contour c,
then determination of the overall shape, which is formed by all similar shapes and / or textures according to Table 12,

Contour d,
thereafter determining the relationship in which the shapes and / or textures from Table 2 to the shapes and / or textures from Table 1 are with Table 21,

Prefix a,
then determination of the shapes and / or textures which are in a spatial relationship defined by Table 21 to the shapes or textures of Table 1 with Table 2,

Texture a,
thereafter determining the number of occurrences of the shapes and / or textures from Table 2 and / or the special angle at which the shapes and / or textures from Table 2 relate to the shapes and / or textures from Table 1 with Table 22,

Postfix a,
thereafter determining the relationship in which the shapes and / or textures from Table 3 to the shapes and / or textures from Table 1 and / or Table 2 are with Table 31,

Prefix b,
then determination of the shapes and / or textures that are in a defined spatial relationship to the shapes and / or textures of panel 1 and / or panel 2 with panel 3,

Texture b,
Then determine the number of occurrences of the shapes and / or textures from Table 3 and / or the special angle at which the shape and / or texture from Table 3 are related to the shapes and / or textures from Table 1 and / or Table 2 Plate 32,

Postfix b,
then determination of the ratio of the shapes and / or textures from Table 1 to their background or background with Table 12,

Lumens a,
thereafter determination of the mapping ratio of texture A from table 2 to its background or background using table 22,

Lumen b,
thereafter determination of the mapping ratio of texture B from table 3 to its background or background using table 32,

Lumen c,
on the numerical sequence,
the sequence of the determination is the same and this is carried out mechanically or manually,
Thereafter, the numerical sequence is entered into a database as an interface in which the numerical sequences from clinically confirmed diagnoses are stored for the purpose of determination by probalistic comparison of a prophylactic and / or preventive and / or suspected diagnosis.

Example 2

Method of the invention for determining the Numerical sequence from the according to claim 1 determined crystal clusters from the blood of a woman with the clinically proven Diagnosis "breast carcinoma with metastases".

Determination of the numerical sequence with automatic image recognition. It is alternative given the visual investigation.

The determination of the shape of the texture according to Fig. 1 corresponds to the coordinates 3400 in Table 1, the numbers 34 denoting the rhombus and the numbers 00 confirming that there is a compact shape without inclusive or exclusive moments.

The rhombus and not a square results from the through the balancing to the Pointed axis of symmetry.

With the board 11, the arrangement of the shape 1 in their vicinity by the coordinates 31 detected by first the value of the x-axis and then the value of the y-axis is determined and with it the knotty balancing the shape at the ends.

Table 111 defines the vectorial alignment the stem of the texture, starting from the Center point through the value 4, i.e. cross-shaped symmetrical.

Table 1111 defines the behavior of the Branches or branches opposite the Tribe. This is preferred according to the illustration rectilinear, from which the number 1 results.  

This results in the overall presentation the one summarized under the term fractal Refraction and spreading of the basic form or basic texture in the area with the Paragraph 3441.

The panels 12-123 define the spatial Arrangement of the overall texture. With table 12 is the type of assignment of the form elements, the clustering defines each other.

Fig. 1 shows symmetrical forms of fusion, which are defined with the expression x = 1, y = 4, resulting in 14.

Table 121 defines the ratio the homogeneous elements of the basic form to each other stand. These are the basic ones layered, basic shape-like diamonds, which result in section 3 and indicate that the basic form over three times over itself is graded.

Table 122 defines the extent to which the Overall texture has a uniform contour, which reveals a basic form.

Fig. 1 shows no contour that can be clearly determined as a shape, from which the number 9 results, which corresponds to any shape of the contour.

Table 123 defines homogeneous small elements, how punctual in the crowd surface-forming elements that make up put together the basic shape and texture.  It’s less these elements, but the grid, which is characterized by the texture is formed and defined with the number 8. It results for the numerical sequence of the Clusters the number 14398.

Tables 13 and 131 define the interior and the outward contrast behavior the texture of the crystal cluster.

Boards 132 and 133 define the location on which the selected cluster on the Overall cluster lies and what large form this to distinguish it from its surroundings forms.

Table 13 defines the contrast of the texture to the environment according to Fig. 1, from which the number 7 results, since the texture has strong contrast with aperiodic fissuring. The internal contrast of the texture has streaks, from which the number 4 results for streaks running essentially parallel.

The number 1 results from the table 132 because the texture is in the outer segment. Since the selected texture in FIG. 1 does not form a circumscribed overall shape, the value for table 133 results in 0. The number 7410 results for the numerical sequence of the contour. Table 14 defines the lumen. This gives the appearance of the texture in the microscopic dark field. The number 11 results because the shape is on a dark background.

Tables 2 and 3 define the shape Table 1 complementary shapes and textures.

Fig. 1 shows two different textures that start from the shape from Table 1, namely the upper texture with grid shapes and the lower texture as a directional layering. The upper one is the texture A with the panel 2. The opposite figure x = 13 and y = 12 is defined. The prefix to Table 2 is defined with Table 21. This is the expression for the penetration of the shapes from Table 1 by the shape from Table 2, from which the number 8 results.

The penetration is not in the symmetry axis the form from Table 1, but this lies offset by 90 ° at right angles to it. This results in the Postfix with the number 90. The numerical sequence of the results Texture A with the number 8131290.

Table 23 defines the appearance of the Texture A under the microscope with the number 11. It represents texture B the lower, right-angled, branched off from the form in Table 1 Texture represents. It results for one another layered, angled triangles after Table 3 x = 13 and y = 24.  

These shapes are the shape on Table 1 attached. These are number 6 of the Prefixes defined in Table 31. This texture exists twice, what with Postfix 02 is defined from Table 32.

The numerical sequence of the results Texture B with the number 6132402.

The appearance under the microscope, Lumen b, is defined with the number 11. It receives the total lumen as a printout the individual lumens a, b, c the numerical Sequence 111111.

The numerical sequence of Fig. 1 is now defined. This is created by automatic, image-recognition creation via geometric pattern comparison after probabilistic calculation or visually.

The numerical sequence determined is the the following:

The determined numerical sequence is defined in linear notation as follows:
(Shape) (fractal a, b, c) (cluster a, b, c, d) (contour a, b, c, d) (prefix A) (texture A) (postfix A) (prefix B) (texture B ) (Postfix B) (Lumen a, b, c):
3400 3441 14398 7410 8131290 6132402 111111.

With the determined numerical sequence Crystal clusters from patients' bleeds with unknown diagnosis for agreement automatically compared. There will be an information or diagnostic diagnosis in preclinical Prevention and Prevention Area received as a result.  

Example 3

Method of the invention for determining the numerical sequence the crystal cluster determined according to claim 1 from the blood of a Man with the clinically confirmed diagnosis of ankylosing spondylitis. Determination of the sequence with automatic image recognition. It is alternatively given the visual determination.

The crystal cluster is placed on its slide under the light microscope and scanned under the illumination of the dark field with an electronic camera to create an overall overview in magnification 1 using a microscope objective with magnification 1 and an eyepiece connected in front of the camera with magnification 10. Fig. 3-1 shows the result achieved with two separately occurring cluster groups. The left group consists of two rectangular clusters, one inside the other, the right group consists of a rectangle layered in an elliptical shape. According to the method of the invention, the shape and / or texture that appears most frequently, here the rectangle, and from that shape and / or texture that is the most differentiated, in this case the rectangle of the right group with the patch, is now sought Lens. To differentiate the internal drawing of the shapes and / or textures, the individual parts of the two groups are now scanned with the objective 4 . The results are Fig. 3-2 for the rectangle of the right group and Fig. 3-3 for the elliptical polygon, as well as Fig. 3-4 for the larger rectangle of the left group and Fig. 3-5 for the smaller one . The enlargement shows that the two rectangles of the left group also have an attached round shape, but not eliptoid, whereas the lower contrast of the higher magnification makes the eliptoid-like shape of the rectangle of the right group appear more diffuse.

To determine the numerical sequence, the coordinates of the Rectangle taken from the right group, as this shape and / or Texture from the set of most likes the highest, most formal Differentiation.  

Since the rectangle to be determined does not appear on its own, but is connected to the polygon, it is not the individual shape of the rectangle that is determined alone, but what is to be determined is understood as a texture, i.e. as a complex form that consists of a dominant rectangle and a subdominant polygon. The rectangle is defined with 3122 on Table 1, its planar arrangement with the polygon with 85 from Table 11 and, since neither the cluster stem, shown here by the longitudinal axis of the rectangle, shows an expansion direction, nor the cluster branch, shown here by the transverse axis of the Rectangle, the values for table 111 and 1111 are each determined with 0. The rectangle of the right group moves over the polygon, which is defined as 21 according to Table 12. The rectangle shows a multi-tiered structure, which is defined by 3 according to Table 121, the outer border shape of the right group is not symmetrical and regular and is therefore defined according to Table 122 by 9. Since the rectangle of the group on the right shows a central radial stratification, this is defined according to Table 123 with 7. The group on the right is in a diffuse environment, whereby its border is defined by 4 according to Table 13. The internal contrast is strong to weak, which is defined by 2 according to Table 131. The group lies in sectors 1 and 2 of the overall cluster, which is defined by 3 according to Table 132. The overall shape of the group resulting from the rectangle and the polygon cannot be assigned to a regular geometric structure, which is defined by the value 0 according to Table 133. The rectangle is superimposed on an elliptical shape with pointed vertices, which is defined with the value 1 according to Table 21, with the value 0112 according to Table 2 and with the value 01 according to Table 22. The polygon passes under the rectangle at its outer limit and is defined from Table 31 with the value 6, from Table 3 with the value 7111 and from Table 32 with the value 15, since the longitudinal axis of the rectangle is at an angle of approximately that of the polygon 15 °. The rectangle is three-dimensional, its eliptoid is three-dimensional on the surrounding layering and the adjacent polygon is three-dimensional, which is defined according to Table 14 by the value 11, according to Table 23 by the value 40, according to Table 33 by the value 10. The numerical sequence for the right group of the crystal cluster and thus for the crystal cluster according to the method of the invention is thus defined in linear notation as follows:
(Shape) (fractal a, b, c) (cluster a, b, c, d) (contour a, b, c, d) (prefix A) (texture A) (postfix A) (prefix B) (texture B ) (Postfix B) (Lumen a, b, c):
3122 8500 21397 4230 1011201 6711115 114010.

This is the numerical sequence for the clinical picture Bechterew's disease for the patient with reliable diagnosis determined.

In the same way, according to the procedure Invention the numerical sequence from crystal clusters of bleeding with unknown diagnosis determined. This is then stored in a database entered in the numeric sequences saved from confirmed clinical diagnoses are. From the degree of agreement of the numerical sequences results a probabilistic diagnosis for the Prophylaxis and prevention.

A resolution finer, more distinctive and against other shapes and / or textures to determine the delimiting internal structure the imaging scale 16 is also required become.  

The pictures show under the light microscope in the dark field Crystal clusters.

Fig. 1 corresponds to example 1 in magnification 4,

Fig. 2 corresponds to example 2 in magnification 4,

Figures 3.1 to 3.5 correspond to example 3, namely:

Fig. 3.1: Overview image of the crystal cluster in the imaging scale 1,

Fig. 3.2: Illustration of the portion of the cluster 1 in Figure 4 scale,

Fig. 3.3: Illustration of the Sub-cluster 2 in the imaging scale of 4,

Fig. 3.4: Illustration of the sub-cluster 3 in the imaging scale of 4,

Fig. 3.5: Illustration of the sub-cluster 4 in magnification 4.

The method of the invention offers the advantage the characteristic acquisition of complex and specific relationships in crystal clusters without needing redundant data. This also offers the advantage that diagnostic results without complex laboratory technology through comparative pattern recognition through determination Numeric sequences for the first time be preserved.

This also has the advantage that a economic computing performance with optimal Computer time is reached.

Claims (5)

claims <   1. A method for producing crystals from blood or other, human or animal liquids, and for evaluating the resulting crystal clusters for diagnostic purposes, characterized in that crystals are generated from blood or other human or animal liquids and their shapes and textures in abscissa and ordinates and as a result, converted into numerical sequences for a pattern comparison with the determined numerical sequences of a crystal cluster from clinical or laboratory diagnoses as a probabilistic result with the following process stages:

• 1) pouring arterial or capillary or venous blood into a digestion flask in an amount of 0.1-10 ml, preferably 2 ml, mixing with two to four times distilled water, preferably bidistilled water, in an amount of 10 to 50 ml, preferably 25 ml, rotating the solution at 60-120 rpm, preferably 85 rpm in a time of 30-90 min, preferably 60 min, at a temperature of 16-24 ° C., preferably 20 ° C.
• 2) Introducing highly saturated, multiple, preferably quadruple, distilled water vapor, through an inlet pipe into the liquid with swirling, condensing the rising water vapor through an intensive cooler, collecting the condensate in an amount of 8-25 ml, preferably 10 ml, into a pre-charged one Vessel to form a water vapor macerate (WDM).
• 3) Mixing the WDM in an amount of 10-30 ul, preferably 24 ul, with 5-20 mg, preferably with 10 mg, one ashed at 460-940 ° C., preferably at 640 ° C., with the exclusion of air and then finely ground Mixtures of soluble, inorganic, monovalent salts, in particular NaCl, animal protein, fructose, glucose, starch in a weight ratio of 1: 1: 1: 1: 2 as carrier material to form a practically saturated suspension and their filtration through a microfilter.
• 4) Drip on the filtrate in an amount of 10-50 µl, preferably 24 µl, with a pipette on a glass slide to a drop with a diameter of about 8-12 mm, place the slide with the filtrate on a precision heating plate with a temperature from 20-25 ° C, preferably 24 ° C, evaporating the water to the crystalline phase.
• 5) Scanning the crystal cluster under the light microscope or electron microscope in the dark field at image scales between 4 to 16, and image storage, then automatic screening with a program for recognizing image patterns to determine the following values as shape, fractal a, b, c; Clusters a, b, c, d; Contour a, b, c, d; Prefix A, Texture A, Postfix A, Prefix B, Texture B, Postfix B, Lumen a, b, c.
• 6) Determination of the coordinates of the shape as an element of possible textures with panel 1, shape,
  then determine the coordinates of the arrangement of the shapes from Table 1, based on the area x, y, with Table 11, fractal a,
  then determination of the vectorial alignment of the texture stems from plate 11 with plate 111, fractal b,
  then determine the vectorial alignment of the texture branches from panel 11 with panel 1111, fractal c,
  Then determine the arrangement of the shapes from Table 1 with Table 12, Cluster a, related to space x, y, z,
  then determination of the internal structuring of the textures designated by Table 12 with Table 121, Cluster b,
  thereafter determination of the outer boundary structures of the textures designated by panel 12 using panel 122, cluster c,
  then determination of the relative density and / or structuring of the texture defined by panel 12 using panel 123, cluster d,
  then determination of the boundary formation of the shapes and / or textures defined by panel 12 by contrast with the surroundings using panel 13, contour a,
  then determination of the internal contrast formation of the shapes and / or textures defined by panel 12 using panel 131, contour b,
  then determining the center of gravity of the location of the shapes and / or textures defined by table 12, expressed in sectors with table 132, contour c,
  then determination of the overall shape, which is formed by all similar shapes and / or textures with panel 12, contour d,
  Then determine the relationship in which the shapes and / or textures from Table 2 to the shapes and / or textures from Table 1 are with Table 21, prefix A,
  then determination of the shapes and / or textures which are in a spatial relationship defined by panel 21 to the shapes or textures of panel 1 using panel 2, texture A,
  then determine the number of occurrences of the shapes and / or textures from Table 2 and / or the special angle at which the shapes and / or textures from Table 2 relate to the shapes and / or textures from Table 1 with Table 22, Postfix A. ,
  Then determine the ratio in which the shapes and / or textures from Table 3 to the shapes and / or textures from Table 1 are with Table 31, prefix B,
  then determination of the shapes and / or textures which are in a defined spatial relationship to the shapes and / or textures of panel 1 and / or panel 2 using panel 3, texture B,
  then determine the number of occurrences of the shapes and / or textures from Table 3 and / or the special angle at which the shape and / or texture from Table 3 are related to the shapes and / or textures from Table 1 and / or 2 with Table 32, Postfix B,
  then determination of the ratio of the shapes and / or textures from Table 1 to their background or background with Table 12, lumens a,
  then determination of the mapping ratio of texture A from table 2 to its background or background with table 22, lumens b,
  then determination of the mapping ratio of texture B from table 3 to its background or background with table 32, lumen c,
  on the numerical sequence,
  the sequence of the determination is the same and this is carried out mechanically or manually,
  Then input of the numerical sequence into a database as an interface in which the numerical sequences from clinically confirmed diagnoses are stored for the determination by probabilistic comparison of a prophylactic and / or preventive and / or suspected diagnosis.

2. A process for the production of crystals from blood or other, human or animal liquids, and for the evaluation of the resulting crystal clusters for diagnostic purposes, in a modification of the process according to claim 1, characterized in that crystals are produced from blood or other human or animal liquids and their Shapes and textures in abscissas and ordinates and, as a result, in numerical sequences are converted to a pattern comparison with the determined numerical sequences of a crystal cluster from clinical or laboratory diagnoses as a probabilistic result with the following process steps:

• 1) pouring arterial or capillary or venous blood into a digestion flask in an amount of 0.1-10 ml, preferably 2 ml, mixing with two to four times distilled water, preferably bidistilled water, in an amount of 10 to 50 ml, preferably 25 ml. rotating the solution at 60-120 rpm, preferably 85 rpm in a time of 30-90 min, preferably 60 min, at a temperature of 16-24 ° C., preferably 20 ° C.
• 2) Introducing highly saturated, multiple, preferably quadruple, distilled water vapor, through an inlet pipe into the liquid with swirling, condensing the rising water vapor through an intensive cooler, collecting the condensate in an amount of 8-25 ml, preferably 10 ml, into a pre-charged one Vessel to form a water vapor macerate (WDM).
• 3) Mixing the WDM in an amount of 10-30 ul, preferably 24 ul, with 5-20 mg, preferably with 10 mg, one ashed at 460-940 ° C., preferably at 640 ° C., with the exclusion of air and then finely ground Mixture of NaCl, animal protein, fructose, glucose, starch in a weight ratio of 1: 1: 1: 1: 2 as carrier material to a practically saturated suspension and filtering it through a microfilter,
• 4) Drop the filtrate in an amount of 10-50 ul, preferably 24 ul, with a pipette on a glass slide to a drop with a diameter of about 8-12 mm, place the slide with a filtrate on a precision heating plate with a temperature from 20-25 ° C, preferably 24 ° C, evaporating the water to the crystalline phase,
• 5) scanning the crystalline phase under a light microscope in the dark field or an electron scanning microscope or a laser scanning microscope, in particular between the imaging scales from 4 to 16 and storage as an image file,
• 6) automatic screening of the image file or crystalline phase on the slide in order to recognize image patterns on shapes and / or textures with common, geometric uniformity,
• 7) automatic selection of the patterned and recognized image patterns of shapes and / or textures to determine the shape and / or texture that is most differentiated with the least
• 8) Projecting the selected shape and / or texture onto the monitor or buffer of a computer and surveying a database in which the geometric shapes and forms of the panels
  1, 11, 111, 1111, 12, 121, 122, 123, 13, 131, 132, 133, 21, 2, 23, 31, 2, 33, 14, 22, 32 are stored on the selected form and / or texture most similar or same shape and / or texture,
• 9) Define the selected shape and / or texture in the coordinates of the most similar or the same shape and / or texture of the panels
  1, 11, 111, 1111, 12, 121, 122, 123, 13, 131, 132, 133, 21, 2, 23, 31, 2, 33, 14, 22, 32 into a complete row consisting of form, Fractal a, b, c, cluster a, b, c, d, contour a, b, c, d, prefix a, texture a, postfix a, prefix b, texture b, postfix b, lumen a, b, c as Numerical sequence of the defined shape and / or texture,
• 10) Entering the numerical sequence in a database in which saved clinical diagnoses are assigned to numerical sequences in order to create a probalistic diagnosis for prophylaxis and prevention.

3. The method according to claim 1 and 2, characterized in that
that the following geometric, tabular representations are used for the pictorial representation of simple and complex shapes and textures and for their implementation in numerical sequences from a crystallizate:

Table 1 form

Shapes as elements of possible textures

Plate 11 Fractal a

Arrangement of the shapes from Table 1 related to the area x, y

Plate 111 Fractal b

Vector alignment of the texture stems from Plate 11

Plate 1111 fractal c

Vector alignment of the texture branches from panel 11

Table 12 Cluster a

Arrangement of the shapes from Table 1 related to space x, y, z

Plate 121 Cluster b

Internal structuring of the textures indicated by Table 12

Plate 122 Cluster c

External border structuring of the textures indicated by Table 12

Plate 123 Cluster d

Relative density and / or structuring of the textures identified by table 12

Table 13 Contour a

Boundary formation of the shapes and / or textures defined by the panel 12 by contrast with their surroundings

Plate 131 contour b

Internal contrast formation of the shapes and / or textures defined by the panel 12

Plate 132 contour c

Center of gravity of the location of the shapes and / or textures defined by Table 12, expressed in sectors

Plate 133 contour d

Overall shape of all equivalent shapes and textures defined according to Table 12

Table 14 lumens a:
Mapping relationships of the form and / or textures from Table 1 to their backgrounds and backgrounds or Table 22 lumens b:
Imaging ratios of texture A from Table 2 compared to their backgrounds and backgrounds or Table 32 lumens c:
Mapping relationships of texture B from panel 3 to their backgrounds and backgrounds The panel occupies 8 fields of different surface and space constellations that arise during crystallization and during the formation of crystalline shapes and textures of panel 3: Field 10: Light, small, structure-free structure on a larger, darker, shape-retaining structure
Field 11: Light, large, shape-sensitive structure on a narrower, darker, shape-sensitive structure
Field 20: Lighter structure of any shape on a lighter, larger and structure of any shape, which is shown against a darker background
Field 21: Dark structure of any shape on a lighter, larger and structure of any shape, which is shown against a darker background
Field 30: Compared to the background as a slightly darker differentiated structure
Field 31: Compared to the background as a clearly darker differentiated structure
Field 40: Light, plastic structure with clear boundaries on an equally bright, plastic structure with clear boundaries in a shape-sensitive, light structure that lies on a darker background
Field 41: Bright, large and shape-sensitive structure on a dark background.

Plate 2 Texture A

Shapes as elements of possible textures or

Plate 3 texture B

Shapes as elements of possible textures

Plate 21 Prefix A for the shapes of Panel 2, Texture A Ratio of texture a from Panel 2 to the shape from Panel 121-1 The texture from Panel 2 is added to the shape from Panel 1 at the same level 21-2 The texture from Panel 2 is added added to the form from table 1 at different levels21-3 The texture from table 2 penetrates the form from table 1 in the same plane21-4 The texture from table 2 forms an internal form in the form from table 121-5 The texture from table 2 lies between Sharing the form from Table 121-6 The texture from Table 2 is attached to the form from Table 121-7 The texture from Table 2 forms an internal shape in several identical forms from Table 121-8 The texture from Table 2 penetrates the form Table 1 at different levels21-9 The texture from Table 2 is layered several times over the form from Table 1
orTable 23 Postfix A for the shapes of Table 2, texture A23 nn A number between 0 and 98 indicates the number, except for the number values 15, 30, 45, 60, 75, 90 and 9923-15 The number 15 indicates the angle of preferably 15 degrees. 23-30 The number 30 indicates the angle of preferably 30 degrees. 23-45 The number 45 indicates the angle of preferably 45 degrees. 23-60 The number 60 indicates the angle of preferably 60 degrees .23-75 The number 75 indicates the angle of preferably 75 degrees. 23-90 The number 90 indicates the angle of preferably 90 degrees. 23-99 The number 99 indicates an indefinite number over 98 on Table 31 Prefix B for the shapes Table 3, Texture B Number of forms from Table 2 and / or their angular position to the form from Table 131-nn The number nn between 0 and 98 indicates the number of countable textures, except for the numerical values 15, 30, 45, 60 , 75, 90 and 9931-15 The number 15 indicates the angle at which the texture a: from table 2 is to the shape from table 131-30 The number 3 0 indicates the angle at which the texture a: from Table 2 is to the shape from Table 131-45 The number 45 indicates the angle at which the texture a: from Table 2 is to the shape from Table 131 -60 The number 60 indicates the angle at which the texture a: from Table 2 is to the shape from Table 131-75 The number 75 indicates the angle at which the texture a: from Table 2 is located to the shape from Table 1 is31-90 The number 90 indicates the angle at which the texture a: from Table 2 is to the shape from Table 131-99 This number indicates an indefinite number over 98 or Table 33 Postfix B to the shapes of the Table 3, texture B33-nn A number between 0 and 98 indicates the number, except for the number values 15, 30, 45, 60, 75, 90 and 9933-15. The 15 indicates the angle of preferably 15 degrees. 30 The number 30 indicates the angle of preferably 30 degrees. 33-45 The number 45 indicates the angle of preferably 45 degrees. 33-60 The number 60 indicates the angle of preferably 60 degrees. 33- 75 The number 75 indicates the angle of preferably 75 degrees. 33-90 The number 90 indicates the angle of preferably 90 degrees. 33-99 The number 99 indicates an indefinite number over 98. 4. The method according to claims 1-3, characterized in that on the abscissa from point 00-73 basic geometric shapes from the point, via line, angle, triangle, quadrangles, rhombus, trapezoid, pentagon, hexagon, polygon, circle with asymmetrical departments are shown between the points, with positive ordinates from point 11-15 and with negative ordinates from point 21-25, whereby positive ordinates define levels of vector expansion, induction and negative ordinates define levels of vector indentation, induction, a shape and the individual points are defined as follows in: Table 1 FormShapes as elements of possible textures
The abscissa of the table begins at 1-00 and ends at 1-73.
The ordinate has a positive part of 1-11-1-15 and a negative part of 1-21-1-25.
The positive ordinate represents levels of complication (forms of the abscissa 00-20) or of the vector expansion (production) of a form.
The negative ordinate represents levels of vector indentation of a shape:
On the abscissa, stages of basic geometric shapes are shown, starting with the point, over the line, to the angle, triangle, square, rhombus, trapezoid, pentagon, hexagon, polygon and the circle. The steps between the regularly symmetrical forms are occupied by asymmetrical derivatives. The individual levels of the abscissa are: abscissa 1-00: point ordinate 1-11: point doubled in a line
Ordinate 1-12: Point multiplied in a line
Ordinate 1-13: Two point groups lying in a line
Ordinates 1-14: Long, regular point group
Ordinate 1-15: Long, irregular point group
Ordinate 1-21: enlarged point with a notch (induction)
Ordinate 1-22: Magnified point with two induction
Ordinate 1-23: Magnified point with three induction
Ordinate 1-24: Magnified point with four induction
Ordinate 1-25: Magnified point with five or more induction. Abzissa 1-01: Point extended in the longitudinal direction and partially in the transverse direction. Ordinate 1-11: Extension of the point to a symmetrical oval
Ordinate 1-12: longitudinal extension of the point to a symmetrical oval
Ordinate 1-13: Further longitudinal extension of the point to a symmetrical oval
Ordinate 1-14: Dissolution of the corpuscular structure of the oval
Ordinate 1-15: Irregular longitudinal extension of the oval to the spatial line
Ordinate 1-21: simple induction of the line (arc)
Ordinate 1-22: double induction of the line (snake)
Ordinate 1-23: triple induction of the line (zigzag)
Ordinate 1-24: Quadruple induction of the line with slight smoothing of the corners
Ordinate 1-25: Five and multiple induction of the line with smoothing of the corners, abscissa 1-10: Point extended in the longitudinal direction: Line Ordinate 1-11: straight
Ordinate 1-12: simple broken straight line
Ordinate 1-13: Multiple broken line from regular straight remainders
Ordinate 1-14: Multiple broken line from irregular straight remainders
Ordinate 1-15: broken straight line from multiple, irregular straight remnants
Ordinate 1-21: Straight with an angular induction
Ordinate 1-22: straight with two angular induction
Ordinate 1-23: straight with four and more angular induction with protrusion at the apex
Ordinate 1-25: resolving line with five and more angular induction, abscissa 1-11: line with free-angle branch Ordinate 1-11: straight with acute-angle branch
Ordinate 1-12: Straight with a very acute angle branch
Ordinate 1-13: Straight with an extremely acute branch
Ordinate 1-14: straight line with branch entering the straight line
Ordinate 1-15: Irregularly extended straight line with a branch entering it
Ordinate 1-21: Straight with an acute branch and an induction
Ordinate 1-22: Straight with an acute angle branch and two induction
Ordinate 1-23: Straight with an acute branch and three induction
Ordinate 1-24: Straight with an acute branch and four induction
Ordinate 1-25: straight line with an acute-angled branch and five or more induction abscissa 1-12: line with a right-angled branch Ordinate 1-11: straight line with a right-angled, longer branch
Ordinate 1-12: straight with several right-angled branches
Ordinate 1-13: Straight with several, right-angled, opposite branches
Ordinate 1-14: Straight with several, right-angled, alternating branches
Ordinate 1-15: Straight with several, right-angled, different branches
Ordinate 1-21: Straight with two right-angled refractions
Ordinate 1-22: straight with three right-angled refractions
Ordinate 1-23: Straight with four right-angled refractions
Ordinate 1-24: Straight with five and more right-angle refractions
Ordinate 1-25: straight line with any number of right-angled refractions, abscissa 1-13: line with isosceles branch Ordinate 1-11: symmetrical straight line with a large angle
Ordinate 1-12: symmetrical straight line with small angle
Ordinate 1-13: symmetrical straight line with a very small angle
Ordinate 1-14: symmetrical straight line with extremely small angle
Ordinate 1-15: symmetrical, irregularly elongated straight line with minimal angle
Ordinate 1-21: symmetrical straight line with an induction
Ordinate 1-22: symmetrical straight line with two induction
Ordinate 1-23: symmetrical straight line with three induction
Ordinate 1-24: symmetrical angular line with four, symmetrical induction
Ordinate 1-25: symmetrical straight line with four, symmetrically reducing induction abscissa 1-20: equilateral triangle ordinate 1-11: equilateral triangle with a slight extension of the vertical axis of symmetry
Ordinate 1-12: Equilateral triangle with extension of the vertical axis of symmetry
Ordinate 1-13: Equilateral triangle with a strong extension of the vertical axis of symmetry
Ordinate 1-14: Equilateral triangle with extreme extension of the axis of symmetry
Ordinate 1-15: Equilateral triangle with irregular extension of the axis of symmetry
Ordinate 1-21: Equilateral triangle with an induction
Ordinate 1-22: Equilateral triangle with two induction
Ordinate 1-23: Equilateral triangle with three induction
Ordinate 1-24: Equilateral triangle with four induction
Ordinate 1-25: equilateral triangle with five or more induction abscissa 1-21: equilateral triangle Ordinate 1-11: equilateral triangle with a slight extension of the vertical axis
Ordinate 1-12: Uneven triangle with extension of the vertical axis
Ordinate 1-13: An equilateral triangle with a strong extension of the vertical axis
Ordinate 1-14: Unequal triangle with extreme extension of the axis
Ordinate 1-15: An equilateral triangle with an irregular extension of the axis
Ordinate 1-21: An equilateral triangle with an induction
Ordinate 1-22: Unequal triangle with two induction
Ordinate 1-23: Uneven triangle with three induction
Ordinate 1-24: An equilateral triangle with four induction
Ordinate 1-25: Unequal triangle with five or more induction, abscissa 1-22: Right triangle Ordinate 1-11: Right triangle with a slight extension of the vertical axis
Ordinate 1-12: Right triangle with extension of the vertical axis
Ordinate 1-13: Right-angled triangle with a strong extension of the vertical axis
Ordinate 1-14: Right triangle with extreme extension of the axis
Ordinate 1-15: Right-angled triangle with irregular extension of the axis
Ordinate 1-21: Right triangle with an induction
Ordinate 1-22: Right triangle with two induction
Ordinate 1-23: Right triangle with three induction
Ordinate 1-24: Right triangle with four induction
Ordinates 1-25: right-angled triangle with five or more induction abscissa 1-23: acute-angled triangleOrdinate 1-11: acute-angled triangle with a slight extension of the vertical axis
Ordinate 1-12: acute-angled triangle with extension of the vertical axis
Ordinate 1-13: acute-angled triangle with a strong extension of the vertical axis
Ordinate 1-14: acute-angled triangle with extreme extension of the axis
Ordinate 1-15: acute-angled triangle with irregular extension of the axis
Ordinate 1-21: acute-angled triangle with an induction
Ordinate 1-22: acute-angled triangle with two induction
Ordinate 1-23: acute-angled triangle with three induction
Ordinate 1-24: acute-angled triangle with four induction
Ordinate 1-25: acute-angled triangle with five or more induction abscissa 1-24: acute-angled triangle with a spread corner to the beginning of the square ordinate 1-11: acute-angled triangle with a slight extension of the vertical axis
Ordinate 1-12: acute-angled triangle with extension of the vertical axis
Ordinate 1-13: acute-angled triangle with a strong extension of the vertical axis
Ordinate 1-14: acute-angled triangle with extreme extension of the axis
Ordinate 1-15: acute-angled triangle with irregular extension of the axis
Ordinate 1-21: acute-angled triangle with an induction
Ordinate 1-22: acute-angled triangle with two induction
Ordinate 1-23: acute-angled triangle with three induction
Ordinate 1-24: acute-angled triangle with four induction
Ordinate 1-25: acute-angled triangle with five or more induction abscissa 1-30: equilateral square, square Ordinate 1-11: equilateral square with a slight extension of the vertical axis of symmetry
Ordinate 1-12: Equilateral square with extension of the vertical axis of symmetry
Ordinate 1-13: Equilateral square with a strong extension of the vertical axis of symmetry
Ordinate 1-14: Equilateral quadrilateral with extreme extension of the axis of symmetry
Ordinate 1-15: Equilateral square with irregular extension of the axis of symmetry
Ordinate 1-21: Equilateral square with an induction
Ordinate 1-22: Equilateral square with two induction
Ordinate 1-23: Equilateral square with three induction
Ordinates 1-24: Equilateral quadrilateral with five or more indices, abscissa 1-31: Regular, symmetrical quadrilateral, rectangle Ordinates 1-11: Regular quadrilateral with a slight extension of the vertical axis of symmetry
Ordinate 1-12: Regular square with extension of the vertical axis of symmetry
Ordinate 1-13: Regular square with a strong extension of the vertical axis of symmetry
Ordinate 1-14: Regular square with extreme extension of the axis of symmetry
Ordinate 1-15: regular square with irregular extension of the axis of symmetry
Ordinate 1-21: Regular square with an induction
Ordinate 1-22: Regular square with two induction
Ordinate 1-23: Regular quadrilateral with three induction
Ordinate 1-24: Regular square with four induction
Ordinate 1-25: regular quadrilateral with five or more induction, abscissa 1-32: asymmetrical quadrilateral Ordinate 1-11: asymmetrical quadrilateral with a slight extension of the vertical axis of symmetry
Ordinate 1-12: asymmetrical square with extension of the vertical axis of symmetry
Ordinate 1-13: asymmetrical quadrilateral with strong extension of the vertical axis of symmetry
Ordinate 1-14: asymmetrical square with extreme extension of the symmetry axis
Ordinate 1-15: asymmetrical square with irregular extension of the axis of symmetry
Ordinate 1-21: asymmetrical square with an induction
Ordinate 1-22: asymmetrical square with two induction
Ordinate 1-23: asymmetrical square with three induction
Ordinate 1-24: asymmetrical square with four induction
Ordinate 1-25: Unsymmetrical quadrilateral with five or more indices, abscissa 1-33: Strongly asymmetrical quadrilateral Ordinate 1-11: Strongly asymmetrical quadrilateral with a slight extension of the vertical axis of symmetry
Ordinate 1-12: Strongly asymmetrical square with extension of the vertical axis of symmetry
Ordinate 1-13: Strongly asymmetrical square with a strong extension of the vertical axis of symmetry
Ordinate 1-14: strongly asymmetrical square with extreme extension of the axis of symmetry
Ordinate 1-15: Strongly asymmetrical square with a strongly irregular extension of the axis of symmetry
Ordinate 1-21: Strongly asymmetrical square with an induction
Ordinate 1-22: Strongly asymmetrical square with two induction
Ordinate 1-23: Strongly asymmetrical square with three induction
Ordinate 1-24: Strongly asymmetrical square with four induction
Ordinate 1-25: strongly asymmetrical square with five strong and more induction, abscissa 1-34: horizontal diamond Ordinate 1-11: horizontal diamond with a slight extension of the vertical axis of symmetry
Ordinate 1-12: horizontal diamond with extension of the vertical axis of symmetry
Ordinate 1-13: horizontal diamond with a strong extension of the vertical axis of symmetry
Ordinate 1-14: horizontal diamond with extreme extension of the axis of symmetry
Ordinate 1-15: Lying diamond with irregular extension of the axis of symmetry
Ordinate 1-21: Lying diamond with an induction
Ordinate 1-22: Lying diamond with two induction
Ordinate 1-23: Lying diamond with three induction
Ordinate 1-24: horizontal diamond with four induction
Ordinate 1-25: horizontal diamond with five or more induction, abscissa 1-35: trapezoid, ordinate 1-11: trapezoid with a slight extension of the vertical axis of symmetry
Ordinate 1-12: trapezoid with extension of the vertical axis of symmetry
Ordinate 1-13: trapezoid with strong extension of the vertical axis of symmetry
Ordinate 1-14: trapezoid with extreme extension of the symmetry axis
Ordinate 1-15: trapezoid with irregular extension of the axis of symmetry
Ordinate 1-21: trapezoid with an induction
Ordinate 1-22: trapezoid with two induction
Ordinate 1-23: trapezoid with three induction
Ordinate 1-24: trapezoid with four induction
Ordinate 1-25: trapezoid with five or more induction, abscissa 1-40: standing diamond Ordinate 1-11: standing diamond with a slight extension of the vertical axis of symmetry
Ordinate 1-12: Standing diamond with extension of the vertical axis of symmetry
Ordinate 1-13: Standing diamond with a strong extension of the vertical axis of symmetry
Ordinate 1-14: Standing diamond with extreme extension of the axis of symmetry
Ordinate 1-15: standing diamond with irregular extension of the axis of symmetry
Ordinate 1-21: Standing diamond with an induction
Ordinate 1-22: Standing diamond with two induction
Ordinals 1-23: Standing diamond with three induction
Ordinate 1-24: standing diamond with four induction
Ordinate 1-25: standing diamond with five or more induction, abscissa 1-41: asymmetrical, standing diamond Ordinate 1-11: asymmetrical standing diamond with a slight extension of the vertical axis
Ordinate 1-12: Asymmetrical diamond with extension of the vertical axis
Ordinate 1-13: Asymmetrical diamond with a strong extension of the vertical axis
Ordinate 1-14: asymmetrical diamond with extreme extension of the axis
Ordinate 1-15: Asymmetrical diamond with irregular extension of the axis
Ordinate 1-21: asymmetrical diamond with induction
Ordinate 1-22: Asymmetrical diamond with two induction
Ordinate 1-23: Asymmetrical diamond with three induction
Ordinate 1-24: Asymmetrical diamond with four induction
Ordinate 1-25: Asymmetrical diamond with five or more induction, abscissa 1-42: Strongly asymmetrical, standing diamond Ordinate 1-11: Strongly asymmetrical diamond with a slight extension of the vertical axis
Ordinate 1-12: Very asymmetrical diamond with extension of the vertical axis
Ordinate 1-13: Very asymmetrical diamond with a strong extension of the vertical axis
Ordinate 1-14: Very asymmetrical diamond with extreme extension of the axis
Ordinate 1-15: Very asymmetrical diamond with irregular extension of the axis
Ordinate 1-21: strongly asymmetrical diamond with an induction
Ordinate 1-22: strongly asymmetrical diamond with two induction
Ordinate 1-23: Very asymmetrical diamond with three induction
Ordinate 1-24: strongly asymmetrical diamond with four induction
Ordinate 1-25: strongly asymmetrical rhombus with five or more induction, abscissa 1-43: strongly asymmetrical, rhombus with a spread corner to the pentagon vertical axis
Ordinate 1-12: Very asymmetrical diamond with a spread corner to the pentagon and an extension of the vertical axis
Ordinate 1-13: Very asymmetrical standing diamond with a spread corner to the pentagon and with a strong extension of the vertical axis
Ordinate 1-14: Very asymmetrical diamond with a spread corner to the pentagon and with extreme extension of the axis
Ordinate 1-15: Very asymmetrical diamond with a spread corner to the pentagon and with an irregular extension of the axis
Ordinate 1-21: Very asymmetrical diamond with a spread corner to the pentagon and with an induction
Ordinate 1-22: Very asymmetrical rhombus with a spread corner to the pentagon and with two induction
Ordinate 1-23: Very asymmetrical diamond with a spread corner to the pentagon and with three induction
Ordinate 1-24: strongly asymmetrical diamond with a spread corner to the pentagon and with four induction
Ordinates 1-25: strongly asymmetrical rhombus with a spread corner to the pentagon and with five or more induction abscissa 1-50: equilateral pentagon Ordinate 1-11: equilateral pentagon with a slight extension of the vertical axis of symmetry
Ordinate 1-12: equilateral pentagon with extension of the vertical axis of symmetry
Ordinate 1-13: Equilateral pentagon with a strong extension of the vertical axis of symmetry
Ordinate 1-14: equilateral pentagon with extreme extension of the axis of symmetry
Ordinate 1-15: equilateral pentagon with irregular extension of the axis of symmetry
Ordinate 1-21: Equilateral pentagon with an induction
Ordinate 1-22: equilateral pentagon with two induction
Ordinate 1-23: equilateral pentagon with three induction
Ordinate 1-24: equilateral pentagon with four induction
Ordinate 1-25: equilateral pentagon with five or more induction, abscissa 1-51: asymmetrical pentagon Ordinate 1-11: asymmetrical pentagon with a slight extension of the vertical axis
Ordinate 1-12: asymmetrical pentagon with extension of the vertical axis
Ordinate 1-13: Asymmetric pentagon with a strong extension of the vertical axis
Ordinate 1-14: Asymmetric pentagon with extreme extension of the axis
Ordinate 1-15: asymmetrical pentagon with irregular extension of the axis
Ordinate 1-21: Asymmetric pentagon with an induction
Ordinate 1-22: Asymmetric pentagon with two induction
Ordinate 1-23: Asymmetric pentagon with three induction
Ordinate 1-24: Asymmetric pentagon with four induction
Ordinate 1-25: Asymmetric pentagon with five or more indices. Abzissa 1-52: Strongly asymmetrical pentagon. Ordinate 1-11: Strongly asymmetrical pentagon with a slight extension of the vertical axis of symmetry
Ordinate 1-12: strongly asymmetrical pentagon with extension of the vertical axis of symmetry
Ordinate 1-13: Strongly asymmetrical pentagon with a strong extension of the vertical axis of symmetry
Ordinate 1-14: Strongly asymmetrical pentagon with extreme extension of the axis of symmetry
Ordinate 1-15: strongly asymmetrical pentagon with irregular extension of the axis of symmetry
Ordinate 1-21: strongly asymmetrical pentagon with an induction
Ordinate 1-22: strongly asymmetrical pentagon with two induction
Ordinate 1-23: strongly asymmetrical pentagon with three induction
Ordinate 1-24: strongly asymmetrical pentagon with four induction
Ordinate 1-25: strongly asymmetrical pentagon with five or more induction, abscissa 1-53: simply symmetrical pentagon ordinate 1-11: simply symmetrical pentagon with a slight extension of the vertical axis of symmetry
Ordinate 1-12: Simply symmetrical pentagon with extension of the vertical axis of symmetry
Ordinate 1-13: Simply symmetrical pentagon with a strong extension of the vertical axis of symmetry
Ordinate 1-14: Simply symmetrical pentagon with extreme extension of the axis of symmetry
Ordinate 1-15: Simply symmetrical pentagon with irregular extension of the axis of symmetry
Ordinate 1-21: Simply symmetrical pentagon with an induction
Ordinate 1-22: Simply symmetrical pentagon with two induction
Ordinate 1-23: Simply symmetrical pentagon with three induction
Ordinate 1-24: Simply symmetrical pentagon with four induction
Ordinate 1-25: simple symmetrical pentagon with five or more induction, abscissa 1-60: equilateral hexagon Ordinate 1-11: equilateral hexagon with a slight extension of the vertical axis of symmetry
Ordinate 1-12: Equilateral hexagon with extension of the vertical axis of symmetry
Ordinate 1-13: Equilateral hexagon with a strong extension of the vertical axis of symmetry
Ordinate 1-14: Equilateral hexagon with extreme extension of the axis of symmetry
Ordinate 1-15: Equilateral hexagon with irregular extension of the axis of symmetry
Ordinals 1-21: Equilateral hexagon with an induction
Ordinate 1-22: Equilateral hexagon with two induction
Ordinate 1-23: Equilateral hexagon with three induction
Ordinate 1-24: Equilateral hexagon with four induction
Ordinate 1-25: equilateral hexagon with five or more induction, abscissa 1-61: double symmetrical hexagon Ordinate 1-11: double symmetrical hexagon with a slight extension of the vertical axis of symmetry
Ordinate 1-12: Double symmetrical hexagon with extension of the vertical axis of symmetry
Ordinate 1-13: double symmetrical hexagon with strong extension of the vertical axis of symmetry
Ordinate 1-14: Double symmetrical hexagon with extreme extension of the axis of symmetry
Ordinate 1-15: Double symmetrical hexagon with irregular extension of the axis of symmetry
Ordinate 1-21: double symmetrical hexagon with an induction
Ordinate 1-22: double symmetrical hexagon with two induction
Ordinate 1-23: double symmetrical hexagon with three induction
Ordinate 1-24: double symmetrical hexagon with four induction
Ordinate 1-25: double symmetrical hexagon with five or more induction axes abs. 1-62: double symmetrical hexagon with extended longitudinal axis Ordinate 1-11: double symmetrical hexagon with extended longitudinal axis and with a slight extension of the vertical axis of symmetry
Ordinate 1-12: Double symmetrical hexagon with an extended longitudinal axis and with an extension of the vertical axis of symmetry
Ordinate 1-13: Double symmetrical hexagon with an extended longitudinal axis and with a strong extension of the vertical axis of symmetry
Ordinate 1-14: Double symmetrical hexagon with extended longitudinal axis and with extreme extension of the symmetry axis
Ordinate 1-15: Double symmetrical hexagon with extended longitudinal axis and with irregular extension of the symmetry axis
Ordinate 1-21: Double symmetrical hexagon with an elongated longitudinal axis and with an induction
Ordinate 1-22: Double symmetrical hexagon with an elongated longitudinal axis and with two induction
Ordinate 1-23: double symmetrical hexagon with elongated longitudinal axis and with three induction
Ordinate 1-24: Double symmetrical hexagon with an elongated longitudinal axis and four induction
Ordinate 1-25: double symmetrical hexagon with an elongated longitudinal axis and with five or more induction abscissa 1-63: asymmetrical hexagon Ordinate 1-11: asymmetrical hexagon with a slight extension of the vertical axis
Ordinate 1-12: Asymmetrical hexagon with extension of the vertical axis
Ordinate 1-13: Asymmetrical hexagon with a strong extension of the vertical axis
Ordinate 1-14: Asymmetrical hexagon with extreme extension of the axis
Ordinate 1-15: Asymmetrical hexagon with irregular extension of the axis
Ordinate 1-21: Asymmetrical hexagon with an induction
Ordinate 1-22: Asymmetrical hexagon with two induction
Ordinate 1-23: Asymmetrical hexagon with three induction
Ordinate 1-24: Asymmetrical hexagon with four induction
Ordinate 1-25: Asymmetric hexagon with five or more indices. Abzissa 1-64: Equilateral polygons, here: SiebeneckOrdinate 1-11: Equilateral octagons
Ordinate 1-12: Equilateral nine-corner
Ordinate 1-13: Equilateral decagon
Ordinate 1-14: equilateral dodecoes
Ordinate 1-15: equilateral twenties
Ordinate 1-21: Equilateral polygons with an induction
Ordinate 1-22: equilateral polygons with two induction
Ordinate 1-23: equilateral polygons with three induction
Ordinate 1-24: equilateral polygons with four induction
Ordinates 1-25: equilateral polygons with five or more induction abscissa 1-65: equilateral, symmetrical polygons with elongated longitudinal axis Ordinates 1-11: asymmetric, symmetrical octagons
Ordinate 1-12: Uneven-sided, symmetrical nine-corner
Ordinate 1-13: Uneven-sided, symmetrical decagon
Ordinate 1-14: Unequal-sided, symmetrical twelve-sided
Ordinate 1-15: Unequal-sided, symmetrical dodecagon
Ordinate 1-21: Uneven-sided, symmetrical polygons with an induction
Ordinate 1-22: Equilateral, symmetrical polygons with two induction
Ordinate 1-23: Uneven-sided, symmetrical polygons with three induction
Ordinate 1-24: Uneven-sided, symmetrical polygons with four induction
Ordinates 1-25: Unequal-sided, symmetrical polygons with five or more indices
Ordinate 1-12: Partially symmetrical polygons with indefinite number of corners and an elongated longitudinal axis
Ordinate 1-13: Partially symmetrical polygons with indefinite number of corners and a strongly elongated longitudinal axis
Ordinate 1-14: Partially symmetrical polygons with indefinite number of corners and a very much elongated longitudinal axis
Ordinate 1-15: Partially symmetrical polygons with indefinite number of corners and an extremely elongated longitudinal axis
Ordinate 1-21: Partially symmetrical polygons with indefinite number of corners and an induction
Ordinate 1-22: partially symmetrical polygons with indefinite number of corners and two induction
Ordinate 1-23: Partially symmetrical polygons with indefinite number of corners and three induction
Ordinate 1-24: partially symmetrical polygons with indefinite number of corners and four induction
Ordinates 1-25: Partially symmetrical polygons with indefinite number of corners and five or more indices. Abscissa 1-70: Full circle
Ordinate 1-12: Full circle with extension of the vertical axis of symmetry
Ordinate 1-13: Full circle with a strong extension of the vertical axis of symmetry
Ordinate 1-14: Full circle with extreme extension of the axis of symmetry
Ordinate 1-15: Full circle with irregular extension of the axis of symmetry
Ordinate 1-21: Full circle with a slight induction
Ordinate 1-22: Full circle with a stronger induction
Ordinate 1-23: Full circle with a strong induction
Ordinate 1-24: Full circle with a very strong induction
Ordinate 1-25: full circle with a deforming induction, abscissa 1-71: circular figure, ordinate 1-11: circular, simply symmetrical figure with a slight extension of the vertical axis of symmetry
Ordinate 1-12: circular, simply symmetrical figure with extension of the vertical axis of symmetry
Ordinate 1-13: circular, simply symmetrical figure with a strong extension of the vertical axis of symmetry
Ordinate 1-14: circular, simply symmetrical figure with extreme extension of the axis of symmetry
Ordinate 1-15: circular, simply symmetrical figure with an irregular extension of the axis of symmetry
Ordinate 1-21: circular, simply symmetrical figure with a slight induction
Ordinate 1-22: circular, simply symmetrical figure with a stronger induction
Ordinate 1-23: circular, simply symmetrical figure with a strong induction
Ordinate 1-24: circular, simply symmetrical figure with a very strong induction
Ordinate 1-25: circular, simply symmetrical figure with a deforming induction, abscissa 1-72: reduced circle, ordinate 1-11: circular figure with formation of a small courtyard
Ordinate 1-12: circular figure with formation of an outer courtyard
Ordinate 1-13: circular figure with two outer courtyards
Ordinate 1-14: circular figure with three outer courtyards
Ordinate 1-15: circular figure with formation of four and more outer courtyards
Ordinate 1-21: circular figure with a deep induction
Ordinate 1-22: circular figure with two deep induction
Ordinate 1-23: circular figure with three deep induction
Ordinate 1-24: circular figure with four deep induction
Ordinate 1-25: circular figure with five or more deep induction, abscissa 1-73: empty circle, ordinate 1-11: empty circle with a finger-like extension
Ordinate 1-12: Empty circle with a longer, finger-like extension
Ordinate 1-13: Empty circle with a long, finger-like extension
Ordinate 1-14: Empty circle with a very long, finger-like extension
Ordinate 1-15: Empty circle with a linear, finger-like extension
Ordinate 1-21: Empty circle with a half cut
Ordinate 1-22: Empty circle with a whole cut
Ordinate 1-23: Empty circle with two full sections
Ordinate 1-24: Empty circle with a cross cut
Ordinate 1-25: Empty circle with a multiple section Plate 11 Fractal a: Geometric structures: Pattern of planar arrangement and / or organization of the forms from Plate 1, the structures resulting from the crystal growth in the surface:
The abscissa goes from 1-9:
The positive part of the ordinate goes from 11- (1-4), the negative part from 11- (5-9) .Ascissa 11-1: straight and parallel straightOrdinate 11-1: simple, uninterrupted straight
Ordinate 11-2: simple, once interrupted straight line
Ordinate 11-3: simple, double interrupted straight line
Ordinate 11-4: simple, often interrupted straight line
Ordinate 11-5: double, uninterrupted straight line
Ordinate 11-6: double, broken line
Ordinate 11-7: triple, uninterrupted straight line
Ordinate 11-8: triple, broken line
Ordinate 11-9: four and multiple, interrupted straight line, abscissa 11-2: ordinate 11-1: straight line with a right-angled, approximately central branch
Ordinate 11-2: Straight with a terminal, right-angled junction
Ordinate 11-3: Straight with several right-angled branches of equal length
Ordinate 11-4: Straight with several, right-angled, unequal branches
Ordinate 11-5: Straight with an uneven branch
Ordinate 11-6: Straight with several unequal angles
Ordinate 11-7: Straight with an un-right-angled secant
Ordinate 11-8: Straight with several, non-right-angled secants
Ordinate 11-9: straight line with several, non-right-angled bends and secants, abscissa 11-3: ordinate 11-1: straight line with a right-angled, central secant
Ordinate 11-2: Straight with a right-angled, non-central secant
Ordinate 11-3: Straight with several secants of equal length
Ordinate 11-4: straight with several, unequal secants
Ordinate 11-5: Straight with a right-angled, terminal secant
Ordinate 11-6: double line with two right-angled, central secants
Ordinate 11-7: double line with three and more right-angled, central secants
Ordinate 11-8: several straight lines with several right-angled secants
Ordinate 11-9: several broken straight lines with several right-angled secants
Ordinate 11-9: several, broken straight lines with several, right-angled and broken secants, Abzissa 11-4: ordinate 11-1: straight line with a double, terminal branch
Ordinate 11-2: Straight with two symmetrical branches
Ordinate 11-3: Straight with several symmetrical branches of equal length
Ordinate 11-4: Straight with several, symmetrical, unequal branches
Ordinate 11-5: double line with an non-rectangular secant
Ordinate 11-6: double line with two non-angular secants
Ordinate 11-7: triple line with three non-angular secants
Ordinate 11-8: multiple straight line with multiple, non-rectangular secants
Ordinate 11-9: several, broken straight lines with several, non-angular and broken secants, abscissa 11-5: ordinate 11-1: straight with two alternating, right-angled branches
Ordinate 11-2: Straight with four alternate, right-angled branches
Ordinate 11-3: Straight with several alternate, equally long, right-angled branches
Ordinate 11-4: Straight with several alternate, unequal, right-angled branches
Ordinate 11-5: Straight with two alternate, un-angled branches
Ordinate 11-6: Straight with four alternate, non-right-angled branches
Ordinate 11-7: Straight with several alternate, unequal, non-right-angled branches
Ordinate 11-8: angled straight line, each with a right-angled stair algorithm
Ordinate 11-9: angled straight lines with a simple, symmetrical staircase algorithm; abscissa 11-6: ordinate 11-1: straight line with two terminal, free-angle branches
Ordinate 11-2: Straight with two groups of opposing, right-angled branches
Ordinate 11-3: angled straight line, each with a group of right-angled branches
Ordinate 11-4: angled straight lines with a simple, symmetrical stair algorithm, mirrored and partially broken on top of each other
Ordinate 11-6: angle with horizontal axis of symmetry
Ordinate 11-7: Vertically arranged angles with a horizontal axis of symmetry
Ordinate 11-8: Two and more, vertically arranged angles with a horizontal axis of symmetry
Ordinate 11-9: Different sized, vertically lined angles, each with a horizontal axis of symmetry, abscissa 11-7: Ordinate 11-1: Straight with terminal, right-angled transverse straight line (T-shaped)
Ordinate 11-2: Several straight lines with several, right-angled, terminal transverse straight lines
Ordinate 11-3: Several straight lines, which are reflected on several terminal, right-angled transverse straight lines in different numbers, but at right angles
Ordinate 11-4: Several straight lines that are mirrored on several terminal, right-angled transverse straight lines in equal numbers, but at right angles
Ordinate 11-5: Straight with a terminal, right-angled transverse straight line
Ordinate 11-6: Several straight lines that are reflected in different numbers at several terminal, non-right-angled transverse straight lines
Ordinate 11-7: Several straight lines that are reflected in different numbers at different, terminal, right-angled transverse straight lines
Ordinate 11-8: Several straight lines that are reflected in the same number on several terminal, non-right-angled transverse straight lines
Ordinate 11-9: Several bundled, symmetrically arranged straight lines, abscissa 11-8: Ordinate 11-1: Low number, parallel array
Ordinate 11-2: Large number, parallel coulter
Ordinate 11-3: Any number of non-parallel shares
Ordinate 11-4: Any number of non-parallel shares with clearly different lengths of the straight line
Ordinate 11-5: Angle with vertical axis of symmetry
Ordinate 11-6: Small number of angular shares
Ordinate 11-7: Numbered angular array
Ordinate 11-8: Star-shaped, small numbered angular family
Ordinate 11-9: Star-shaped, high-numbered angular share Abzissa 11-9: Ordinate 11-1: Low-numbered, parallel set of broken lines
Ordinate 11-2: high-numbered, parallel family of broken straight lines
Ordinate 11-3: Any number, non-parallel set of broken straight lines
Ordinate 11-4: Any number of non-parallel to heap-shaped shares with clearly shortened point-like lengths
Ordinate 11-5: Two mutually mirrored angles with a vertical axis of symmetry
Ordinate 11-6: Small number of bundles with a point-like center
Ordinate 11-7: Numbered angular array with a point-like center
Ordinate 11-8: Star-shaped, small numbered angular family with a point-like center
Ordinate 11-9: Star-shaped, high-numbered angular family with a punctiform center. Plate 111 Fractal b: The plate consists of an abscissa from 111- (1-9) and denotes the main direction of expansion (stem) of the structures from Table 2. These structures of orientation refer on the strongest dentrids of a growing crystal structure, abscissa 111-1: linear direction of propagation
Abscissa 111-2: simply branched direction of propagation
Abscissa 111-3: double, symmetrically branched direction of propagation
Abscissa 111-4: cross-shaped direction of propagation
Abscissa 111-5: star-shaped direction of propagation
Abscissa 111-6: slightly curved direction of propagation
Abscissa 111-7: strongly curved direction of propagation
Abscissa 111-8: S-shaped direction of propagation
Abscissa 111-9: Circular direction of propagation Plate 1111 Fractal c: The plate consists of an abscissa from 1111- (1-9) and denotes the secondary expansion direction (branch) of the structures from Table 2. These structures of orientation refer to the branching or subordinate dentrites of a growing crystal structure, abscissa 1111-1: linear direction of propagation
Abscissa 1111-2: slightly curved direction of propagation
Abscissa 1111-3: strongly curved direction of propagation
Abscissa 1111-4: direction of propagation close to the circle
Abscissa 1111-5: arched step direction of propagation
Abscissa 1111-6: left-right rotating, S-shaped direction of propagation
Abscissa 1111-7: right-left rotating, S-shaped direction of propagation
Abscissa 1111-8: circular direction of propagation
Abscissa 1111-9: eight-shaped direction of propagation. Table 12 Cluster a: The geometric structures show the spatial basic patterns of the addition that arise during crystallization.
Overlap or connection from Table 1.
The abscissa goes from 12-1 to 12-9, the ordinate from 12- (1-5) .Ordinate 12-0: basic formsAscissa 12-1: basic form line
Abscissa 12-2: basic form wave
Abscissa 12-3: basic form of arc
Abscissa 12-4: basic form semicircle
Abscissa 12-5: basic form branch with opposite branches
Abscissa 12-6: basic form branch with alternate branches
Abscissa 12-7: basic form vortex
Abscissa 12-8: basic form circle (sphere)
Abscissa 12-9: basic form circular rings ordinate 12-1: individual, non-contiguous elements abscissa 12-1: line of individual, non-contiguous elements
Abscissa 12-2: wave of individual, non-contiguous elements
Abscissa 12-3: Arch of individual, non-contiguous elements
Abscissa 12-4: semicircle of individual, non-contiguous elements
Abscissa 12-5: branch with opposite branches from individual, non-contiguous elements
Abscissa 12-6: branch with alternate branches of individual, non-contiguous elements
Abscissa 12-7: Vortex made up of individual, non-contiguous elements
Abscissa 12-8: circle of individual, non-contiguous elements
Abscissa 12-9: circular rings from individual, non-contiguous elements Ordinate 12-2: individual, contiguous elements abscissa 12-1: line from individual, contiguous elements
Abscissa 12-2: wave of individual, connected elements
Abscissa 12-3: Arch of individual, connected elements
Abscissa 12-4: semicircle of individual, connected elements
Abscissa 12-5: branch with opposite branches from individual, connected elements
Abscissa 12-6: branch with alternating branches of individual, connected elements
Abscissa 12-7: Vortex made up of individual, connected elements
Abscissa 12-8: circle of individual, connected elements
Abscissa 12-9: circular rings from individual, connected elements ordinate 12-3: several, non-contiguous elements abscissa 12-1: line from several, non-contiguous elements
Abscissa 12-2: wave of several non-contiguous elements
Abscissa 12-3: arc of several non-contiguous elements
Abscissa 12-4: semicircle made up of several non-contiguous elements
Abscissa 12-5: branch with opposite branches from several non-contiguous elements
Abscissa 12-6: branch with alternate branches of several, non-contiguous elements
Abscissa 12-7: Vortex made up of several non-contiguous elements
Abscissa 12-8: circle of several non-contiguous elements
Abscissa 12-9: circular rings made of several non-contiguous elements ordinates 12-4: several contiguous elements abscissa 12-1: line of several contiguous elements
Abscissa 12-2: wave of several connected elements
Abscissa 12-3: arc of several connected elements
Abscissa 12-4: semicircle of several connected elements
Abscissa 12-5: branch with opposite branches from several connected elements
Abscissa 12-6: branch with alternating branches of several connected elements
Abscissa 12-7: Vortex made up of several connected elements
Abscissa 12-8: circle of several connected elements
Abscissa 12-9: circular rings of several connected elements ordinate 12-5: negatives of the basic forms from ordinate 12-0 abscissa 12-1: negative basic form line
Abscissa 12-2: negative basic form wave
Abscissa 12-3: Negative basic form of arcs
Abscissa 12-4: negative basic form semicircle
Abscissa 12-5: negative basic form branch with opposite branches
Abscissa 12-6: negative basic form branch with alternate branches
Abscissa 12-7: negative basic form vortex
Abscissa 12-8: negative basic shape circle (sphere)
Abscissa 12-9: Negative basic form of circular rings. Plate 121 Cluster b: Plate 121 consists of an abscissa of 121- (1-9) and describes the modalities of the internal spatial arrangement of the textures defined by Plate 12 that occur during crystallization. one / two layers
Abscissa 121-2: three / four layers
Abscissa 121-3: multiple layers
Abscissa 121-4: arranged in a circle
Abscissa 121-5: arranged in a band
Abscissa 121-6: arranged in droplets
Abscissa 121-7: arranged in a cross-ligament
Abscissa 121-8: arranged like a network
Abscissa 121-9: clustered panel 122 cluster c: panel 122 consists of an abscissa of 122- (1-9) and denotes the outer boundary structures of the textures defined by panel 12 that occur during crystallization. Abscissa 122-1: parallel shares
Abscissa 122-2: angular shares
Abscissa 122-3: circular areas
Abscissa 122-4: triangular surfaces
Abscissa 122-5: square and diamond surfaces
Abscissa 122-6: pentagonal faces
Abscissa 122-7: hexagonal surfaces
Abscissa 122-8: polygonal surfaces
Abscissa 122-9: any surface panel 123 cluster d: the panel consists of an abscissa of 123- (1-9) and denotes the fields and shapes that arise during the crystallization from the shapes and structures of panels 1 and 12 in their relative distribution and / or as an organizational form, abscissa 123-1: ring shapes
Abscissa 123-2: point shapes
Abscissa 123-3: cluster shapes
Abscissa 123-4: thread shapes
Abscissa 123-5: tissue shapes
Abscissa 123-6: ray shapes
Abscissa 123-7: shell shapes
Abscissa 123-8: grid shapes
Abscissa 123-9: surface shapes panel 13 contour a: the panel consists of an ordinate of 13- (1-9) and designates the contrast of a shape or texture from panel 12 that occurs during crystallization in relation to its immediate surroundings a border.Ordinate 13-1: flowing border with little contrast between the two interfaces
Ordinate 13-2: defined boundary with a noticeable contrast between the two interfaces
Ordinate 13-3: distinctive borders with strong contrast between the two interfaces
Ordinate 13-4: boundary between a homogeneous and an inhomogeneous surface
Ordinate 13-5: Border with an irregular profile
Ordinate 13-6: Border with a regular, small profile
Ordinate 13-7: Border with an irregular, large profile
Ordinate 13-8: Border with periodic profile with a small profile amplitude
Ordinate 13-9: Border with a periodic profile with a large profile amplitude. Panel 131 contour b: The panel consists of an ordinate of 131- (1-9) and denotes the surface shapes found during crystallization in the sense of an internal contrast inside the simple or compound shapes and textures from the table 12.Ordinate 131-1: tone in tone
Ordinate 131-2: closer to less tight
Ordinate 131-3: Very dense versus not very dense
Ordinate 131-4: Simple streak shape
Ordinate 131-5: Compound streak shape
Ordinate 131-6: complex streak shape
Ordinate 131-7: simple veil shape
Ordinate 131-8: Compound veil shape
Ordinate 131-9: Complex veil shape Plate 132 Contour c: The plate consists of an ordinate from 132- (1-9) and designates the sector found, in which the shapes and / or textures from Plate 12 are located. Outermost domain of a picture area
Ordinate 132-2: Middle domain of an image area
Ordinate 132-3: Outermost and middle domain of an image area
Ordinate 132-4: Middle and innermost domain of an image area
Ordinate 132-5: innermost domain of an image area
Ordinate 132-6: Outermost and innermost domain of a picture surface
Ordinate 132-7: All domains of an image area
Ordinate 132-8: edge of an image surface
Ordinate 132-9: torn image area with or without satellite panel 133 contour d: the panel consists of an ordinate of 133- (1-9) and describes the large textures that arise during crystallization, consisting of the similar shapes and / or textures from panel 12 .Ordinate 133-1: punctual, little extended overall form
Ordinate 133-2: triangular overall shape
Ordinate 133-3: Quadrangular overall shape
Ordinate 133-4: Diamond-like overall shape
Ordinate 133-5: pentagonal overall shape
Ordinate 133-6: hexagonal overall shape
Ordinate 133-7: polygonal to circular overall shape
Ordinate 133-8: overall trajectory
Ordinate 133-9: Dendrite-like overall shape, panel 2 Texture A: shapes corresponding to the shapes of panel 1, as they arise during crystallization and spatially associate with a basic shape or basic structure from panel 1. Abzissa 2-00: point ordinates 2-11: in one Line doubled point
Ordinate 2-12: Point multiplied in a line
Ordinate 2-13: Two point groups lying in a line
Ordinates 2-14: Long, regular point group
Ordinate 2-15: Long irregular point group
Ordinate 2-21: enlarged point with a notch (induction)
Ordinate 2-22: Magnified point with two induction
Ordinate 2-23: Magnified point with three induction
Ordinate 2-24: Magnified point with four induction
Ordinate 2-25: enlarged point with five or more induction, abscissa 2-01: point extended in the longitudinal direction and partially in the transverse direction. Ordinate 2-11: extension of the point to a symmetrical oval
Ordinate 2-12: longitudinal extension of the point to a symmetrical oval
Ordinate 2-13: Further longitudinal extension of the point to a symmetrical oval
Ordinate 2-14: Dissolution of the corpuscular structure of the oval
Ordinate 2-15: Irregular longitudinal extension of the oval to the spatial line
Ordinate 2-21: simple induction of the line (arc)
Ordinate 2-22: double induction of the line (snake)
Ordinate 2-23: triple induction of the line (zigzag)
Ordinate 2-24: Quadruple induction of the line with slight smoothing of the corners
Ordinate 2-25: five and multiple induction of the line with smoothing of the corners, abscissa 2-10: longitudinal point: line Ordinate 2-11: straight
Ordinate 2-12: Simply broken line
Ordinate 2-13: Multiple broken line from regular straight remainders
Ordinate 2-14: Multiple broken line from irregular straight remainders
Ordinate 2-15: broken line from multiple, irregular straight remnants
Ordinate 2-21: straight with an angular induction
Ordinate 2-22: Straight with two angular induction
Ordinate 2-23: Straight with three and more angular induction
Ordinate 2-24: straight with four and more angular induction with protrusion at the apex
Ordinate 2-25: resolving line with five and more angular induction, abscissa 2-11: line with free-angle branch Ordinate 2-11: straight with acute-angle branch
Ordinate 2-12: Straight with a very acute angle branch
Ordinate 2-13: Straight with an extremely acute angle branch
Ordinate 2-14: straight line with branch entering the straight line
Ordinates 2-15: Irregularly extended straight line with a branch entering it
Ordinate 2-21: straight with an acute branch and an induction
Ordinate 2-22: Straight with an acute angle branch and two induction
Ordinate 2-23: straight with an acute branch and three induction
Ordinate 2-24: Straight with an acute-angled branch and four induction
Ordinate 2-25: straight line with an acute-angled branch and five or more induction abscissa 2-12: line with a right-angled branch Ordinate 2-11: straight line with a right-angled, longer branch
Ordinate 2-12: straight with several right-angled branches
Ordinate 2-13: Straight with several, right-angled opposite branches
Ordinates 2-14: Straight with several, right-angled alternating branches
Ordinate 2-15: Straight with several, right-angled, different branches
Ordinate 2-21: Straight with two right-angle refractions
Ordinate 2-22: straight with three right-angle refractions
Ordinate 2-23: Straight with four right-angled refractions
Ordinate 2-24: straight with five or more right-angled refractions
Ordinate 2-25: straight with any number of right-angled refractions; abscissa 2-13: line with isosceles branching; ordinate 2-11: symmetrical straight line with a large angle
Ordinate 2-12: symmetrical straight line with small angle
Ordinate 2-13: symmetrical straight line with a very small angle
Ordinate 2-14: symmetrical straight line with extremely small angle
Ordinate 2-15: Symmetrical, irregularly elongated straight line with minimal angle
Ordinate 2-21: symmetrical straight line with an induction
Ordinate 2-22: symmetrical straight line with two induction
Ordinate 2-23: symmetrical straight line with three induction
Ordinate 2-24: symmetrical straight line with four, symmetrical induction
Ordinate 2-25: symmetrical straight line with four, symmetrically reducing induction abscissa 2-20: equilateral triangle ordinate 2-11: equilateral triangle with a slight extension of the vertical axis of symmetry
Ordinate 2-12: Equilateral triangle with extension of the vertical axis of symmetry
Ordinate 2-13: Equilateral triangle with a strong extension of the vertical axis of symmetry
Ordinate 2-14: Equilateral triangle with extreme extension of the axis of symmetry
Ordinate 2-15: Equilateral triangle with irregular extension of the axis of symmetry
Ordinate 2-21: Equilateral triangle with an induction
Ordinate 2-22: Equilateral triangle with two induction
Ordinate 2-23: Equilateral triangle with three induction
Ordinate 2-24: Equilateral triangle with four induction
Ordinate 2-25: equilateral triangle with five or more induction abscissa 2-21: equilateral triangle Ordinate 2-11: equilateral triangle with a slight extension of the vertical axis
Ordinate 2-12: Uneven triangle with extension of the vertical axis
Ordinate 2-13: An equilateral triangle with a strong extension of the vertical axis
Ordinate 2-14: Uneven triangle with extreme extension of the axis
Ordinate 2-15: An equilateral triangle with an irregular extension of the axis
Ordinate 2-21: Unilateral triangle with an induction
Ordinate 2-22: Unilateral triangle with two induction
Ordinate 2-23: Unilateral triangle with three induction
Ordinate 2-24: An equilateral triangle with four induction
Ordinate 2-25: Unequal triangle with five or more induction, abscissa 2-22: Right triangle Ordinate 2-11: Right triangle with a slight extension of the vertical axis
Ordinate 2-12: Right triangle with extension of the vertical axis
Ordinate 2-13: Right-angled triangle with a strong extension of the vertical axis
Ordinate 2-14: Right triangle with extreme extension of the axis
Ordinate 2-15: Right triangle with an irregular extension of the axis
Ordinate 2-21: Right triangle with an induction
Ordinate 2-22: Right triangle with two induction
Ordinate 2-23: Right triangle with three induction
Ordinate 2-24: Right triangle with four induction
Ordinate 2-25: right-angled triangle with five or more induction abscissa 2-23: acute-angled triangle Ordinate 2-11: acute-angled triangle with a slight extension of the vertical axis
Ordinate 2-12: acute-angled triangle with extension of the vertical axis
Ordinate 2-13: acute-angled triangle with a strong extension of the vertical axis
Ordinate 2-14: acute-angled triangle with extreme extension of the axis
Ordinate 2-15: acute-angled triangle with irregular extension of the axis
Ordinate 2-21: acute-angled triangle with an induction
Ordinate 2-22: acute-angled triangle with two induction
Ordinate 2-23: acute-angled triangle with three induction
Ordinate 2-24: acute-angled triangle with four induction
Ordinate 2-25: acute-angled triangle with five or more induction abscissa 2-24: acute-angled triangle with an expanded corner to the beginning of the square ordinate 2-11: acute-angled triangle with a slight extension of the vertical axis
Ordinate 2-12: acute-angled triangle with extension of the vertical axis
Ordinate 2-13: acute-angled triangle with a strong extension of the vertical axis
Ordinate 2-14: acute-angled triangle with extreme extension of the axis
Ordinate 2-15: acute-angled triangle with irregular extension of the axis
Ordinate 2-21: acute-angled triangle with an induction
Ordinate 2-22: acute-angled triangle with two induction
Ordinate 2-23: acute-angled triangle with three induction
Ordinate 2-24: acute-angled triangle with four induction
Ordinate 2-25: acute-angled triangle with five or more induction; abscissa 2-30: equilateral square, squareOrdinate 2-11: equilateral square with a slight extension of the vertical axis of symmetry
Ordinate 2-12: Equilateral square with extension of the vertical axis of symmetry
Ordinate 2-13: Equilateral square with a strong extension of the vertical axis of symmetry
Ordinate 2-14: Equilateral quadrilateral with extreme extension of the axis of symmetry
Ordinate 2-15: Equilateral square with an irregular extension of the axis of symmetry
Ordinate 2-21: Equilateral square with an induction
Ordinate 2-22: Equilateral square with two induction
Ordinate 2-23: Equilateral square with three induction
Ordinate 2-24: Equilateral square with four induction
Ordinates 2-25: Equilateral quadrilateral with five or more induction, abscissa 2-31: regular, symmetrical quadrilateral, rectangle Ordinates 2-11: regular quadrilateral with a slight extension of the vertical axis of symmetry
Ordinate 2-12: Regular square with extension of the vertical axis of symmetry
Ordinate 2-13: Regular square with a strong extension of the vertical axis of symmetry
Ordinate 2-14: Regular square with extreme extension of the axis of symmetry
Ordinate 2-15: regular square with irregular extension of the axis of symmetry
Ordinate 2-21: Regular square with an induction
Ordinate 2-22: Regular square with two induction
Ordinate 2-23: Regular quadrilateral with three induction
Ordinate 2-24: Regular quadrilateral with four induction
Ordinate 2-25: regular quadrilateral with five or more induction abscissa 2-32: asymmetrical quadrilateral Ordinate 2-11: asymmetrical quadrilateral with slight extension of the vertical axis of symmetry
Ordinate 2-12: asymmetrical square with extension of the vertical axis of symmetry
Ordinate 2-13: asymmetrical square with a strong extension of the vertical axis of symmetry
Ordinate 2-14: asymmetrical square with extreme extension of the axis of symmetry
Ordinate 2-15: asymmetrical square with irregular extension of the symmetry axis
Ordinate 2-21: asymmetrical square with an induction
Ordinate 2-22: asymmetrical square with two induction
Ordinate 2-23: asymmetrical square with three induction
Ordinate 2-24: asymmetrical square with four induction
Ordinate 2-25: Unsymmetrical quadrilateral with five or more induction, abscissa 2-33: strongly asymmetrical quadrilateral Ordinate 2-11: strongly asymmetrical quadrilateral with slight extension of the vertical axis of symmetry
Ordinate 2-12: Strongly asymmetrical square with extension of the vertical axis of symmetry
Ordinate 2-13: Strongly asymmetrical square with a strong extension of the vertical axis of symmetry
Ordinate 2-14: strongly asymmetrical square with extreme extension of the axis of symmetry
Ordinate 2-15: Strongly asymmetrical square with a strongly irregular extension of the axis of symmetry
Ordinate 2-21: strongly asymmetrical square with an induction
Ordinate 2-22: Strongly asymmetrical square with two induction
Ordinate 2-23: Strongly asymmetrical square with three induction
Ordinate 2-24: Strongly asymmetrical square with four induction
Ordinate 2-25: strongly asymmetrical quadrilateral with five strong and more induction abscissa 2-34: horizontal diamond Ordinate 2-11: horizontal diamond with a slight extension of the vertical axis of symmetry
Ordinate 2-12: horizontal diamond with extension of the vertical axis of symmetry
Ordinate 2-13: horizontal diamond with a strong extension of the vertical axis of symmetry
Ordinate 2-14: horizontal diamond with extreme extension of the axis of symmetry
Ordinate 2-15: Lying diamond with irregular extension of the axis of symmetry
Ordinate 2-21: Lying diamond with an induction
Ordinate 2-22: Lying diamond with two induction
Ordinate 2-23: Lying diamond with three induction
Ordinate 2-24: horizontal diamond with four induction
Ordinate 2-25: horizontal diamond with five or more induction abscissa 2-35: trapezoidOrdinate 2-11: trapezoid with a slight extension of the vertical axis of symmetry
Ordinate 2-12: trapezoid with extension of the vertical axis of symmetry
Ordinate 2-13: trapezoid with a strong extension of the vertical axis of symmetry
Ordinate 2-14: trapezoid with extreme extension of the axis of symmetry
Ordinate 2-15: trapezoid with irregular extension of the axis of symmetry
Ordinate 2-21: trapezoid with an induction
Ordinate 2-22: trapezoid with two induction
Ordinate 2-23: trapezoid with three induction
Ordinate 2-24: trapezoid with four induction
Ordinate 2-25: trapezoid with five or more induction, abscissa 2-40: standing diamond Ordinate 2-11: standing diamond with a slight extension of the vertical axis of symmetry
Ordinate 2-12: Standing diamond with extension of the vertical axis of symmetry
Ordinate 2-13: Standing diamond with a strong extension of the vertical axis of symmetry
Ordinate 2-14: Standing diamond with extreme extension of the axis of symmetry
Ordinate 2-15: Standing diamond with irregular extension of the axis of symmetry
Ordinate 2-21: Standing diamond with an induction
Ordinate 2-22: Standing diamond with two induction
Ordinate 2-23: Standing diamond with three induction
Ordinate 2-24: Standing diamond with four induction
Ordinate 2-25: standing rhombus with five or more induction abscissa 2-41: asymmetrical, standing rhombus ordinate 2-11: asymmetrical standing rhombus with a slight extension of the vertical axis
Ordinate 2-12: Asymmetrical diamond with extension of the vertical axis
Ordinate 2-13: Asymmetrical diamond with a strong extension of the vertical axis
Ordinate 2-14: asymmetrical diamond with extreme extension of the axis
Ordinate 2-15: asymmetrical diamond with irregular extension of the axis
Ordinate 2-21: asymmetrical diamond with induction
Ordinate 2-22: Asymmetrical diamond with two induction
Ordinate 2-23: Asymmetrical diamond with three induction
Ordinate 2-24: Asymmetrical diamond with four induction
Ordinate 2-25: Asymmetrical rhombus with five or more induction Axes 2-42: Strongly asymmetrical, standing rhombus Ordinate 2-11: Strongly asymmetrical rhombus with slight extension of the vertical axis
Ordinate 2-12: Very asymmetrical diamond with extension of the vertical axis
Ordinate 2-13: Very asymmetrical diamond with a strong extension of the vertical axis
Ordinate 2-14: strongly asymmetrical diamond with extreme extension of the axis
Ordinate 2-15: Very asymmetrical diamond with irregular extension of the axis
Ordinate 2-21: strongly asymmetrical diamond with an induction
Ordinate 2-22: Very asymmetrical diamond with two induction
Ordinate 2-23: Very asymmetrical diamond with three induction
Ordinate 2-24: strongly asymmetrical diamond with four induction
Ordinates 2-25: strongly asymmetrical rhombus with five or more induction, abscissa 2-43: strongly asymmetrical, standing rhombus with a spread corner to the pentagon
Ordinate 2-12: Rhombus with a very asymmetrical shape with a spread corner to the pentagon and an extension of the vertical axis
Ordinate 2-13: Very asymmetrical diamond with a spread corner to the pentagon and with a strong extension of the vertical axis
Ordinate 2-14: Very asymmetrical diamond with a spread corner to the pentagon and with extreme extension of the axis
Ordinate 2-15: Very asymmetrical diamond with a spread corner to the pentagon and with an irregular extension of the vertical axis
Ordinate 2-21: Very asymmetrical rhombus with a spread corner to the pentagon and with an induction
Ordinate 2-22: strongly asymmetrical diamond with a spread corner to the pentagon and with two induction
Ordinate 2-23: strongly asymmetrical diamond with a spread corner to the pentagon and with three induction
Ordinate 2-24: Very asymmetrical diamond with a spread corner to the pentagon and with four induction
Ordinate 2-25: strongly asymmetrical diamond with a spread corner to the pentagon and with five or more induction abscissa 2-50: equilateral pentagon Ordinate 2-11: equilateral pentagon with a slight extension of the vertical axis of symmetry
Ordinate 2-12: equilateral pentagon with extension of the vertical axis of symmetry
Ordinate 2-13: Equilateral pentagon with a strong extension of the vertical axis of symmetry
Ordinate 2-14: equilateral pentagon with extreme extension of the axis of symmetry
Ordinate 2-15: equilateral pentagon with irregular extension of the axis of symmetry
Ordinate 2-21: Equilateral pentagon with an induction
Ordinate 2-22: Equilateral pentagon with two induction
Ordinate 2-23: equilateral pentagon with three induction
Ordinate 2-24: equilateral pentagon with four induction
Ordinate 2-25: equilateral pentagon with five or more induction abscissa 2-51: asymmetrical pentagon Ordinate 2-11: asymmetrical pentagon with a slight extension of the vertical axis
Ordinate 2-12: asymmetrical pentagon with extension of the vertical axis
Ordinate 2-13: Asymmetric pentagon with a strong extension of the vertical axis
Ordinate 2-14: Asymmetric pentagon with extreme extension of the axis
Ordinate 2-15: Asymmetric pentagon with irregular extension of the axis
Ordinate 2-21: Asymmetric pentagon with an induction
Ordinate 2-22: Asymmetric pentagon with two induction
Ordinate 2-23: Asymmetric pentagon with three induction
Ordinate 2-24: Asymmetric pentagon with four induction
Ordinate 2-25: Asymmetric pentagon with five or more indices. Abzissa 2-52: Strongly asymmetrical pentagon. Ordinate 2-11: Strongly asymmetrical pentagon with a slight extension of the vertical axis of symmetry
Ordinate 2-12: Strongly asymmetrical pentagon with extension of the vertical axis of symmetry
Ordinate 2-13: Strongly asymmetrical pentagon with a strong extension of the vertical axis of symmetry
Ordinate 2-14: Strongly asymmetrical pentagon with extreme extension of the axis of symmetry
Ordinate 2-15: highly asymmetrical pentagon with irregular extension of the axis of symmetry
Ordinate 2-21: strongly asymmetrical pentagon with an induction
Ordinate 2-22: strongly asymmetrical pentagon with two induction
Ordinate 2-23: highly asymmetrical pentagon with three induction
Ordinate 2-24: strongly asymmetrical pentagon with four induction
Ordinate 2-25: Strongly asymmetrical pentagon with five or more indices. Abzissa 2-53: Simply symmetrical pentagon. Ordinate 2-11: Simply symmetrical pentagon with a slight extension of the vertical axis of symmetry
Ordinate 2-12: Simply symmetrical pentagon with extension of the vertical axis of symmetry
Ordinate 2-13: Simply symmetrical pentagon with a strong extension of the vertical axis of symmetry
Ordinate 2-14: Simply symmetrical pentagon with extreme extension of the vertical axis of symmetry
Ordinate 2-15: Simply symmetrical pentagon with irregular extension of the axis of symmetry
Ordinate 2-21: Simply symmetrical pentagon with an induction
Ordinate 2-22: Simply symmetrical pentagon with two induction
Ordinate 2-23: Simply symmetrical pentagon with three induction
Ordinate 2-24: Simply symmetrical pentagon with four induction
Ordinate 2-25: simple symmetrical pentagon with five or more induction, abscissa 2-60: equilateral hexagon Ordinate 2-11: equilateral hexagon with a slight extension of the vertical axis of symmetry
Ordinate 2-12: Equilateral hexagon with extension of the vertical axis of symmetry
Ordinate 2-13: Equilateral hexagon with a strong extension of the vertical axis of symmetry
Ordinate 2-14: Equilateral hexagon with extreme extension of the axis of symmetry
Ordinate 2-15: Equilateral hexagon with irregular extension of the axis of symmetry
Ordinate 2-21: Equilateral hexagon with an induction
Ordinate 2-22: Equilateral hexagon with two induction
Ordinate 2-23: Equilateral hexagon with three induction
Ordinate 2-24: Equilateral hexagon with four induction
Ordinate 2-25: equilateral hexagon with five or more induction abscissa 2-61: double symmetrical hexagon Ordinate 2-11: double symmetrical hexagon with a slight extension of the vertical axis of symmetry
Ordinate 2-12: Double symmetrical hexagon with extension of the vertical axis of symmetry
Ordinate 2-13: double symmetrical hexagon with strong extension of the vertical axis of symmetry
Ordinate 2-14: Double symmetrical hexagon with extreme extension of the axis of symmetry
Ordinate 2-15: Double symmetrical hexagon with irregular extension of the axis of symmetry
Ordinate 2-21: double symmetrical hexagon with an induction
Ordinate 2-22: double symmetrical hexagon with two induction
Ordinate 2-23: Double symmetrical hexagon with three induction
Ordinate 2-24: Double symmetrical hexagon with four induction
Ordinate 2-25: Double symmetrical hexagon with five and more induction Axes 2-62: Double symmetrical hexagon with extended longitudinal axis Ordinate 2-11: Double symmetrical hexagon with extended longitudinal axis and with a slight extension of the vertical axis of symmetry
Ordinate 2-12: Double symmetrical hexagon with an extended longitudinal axis and with an extension of the vertical axis of symmetry
Ordinate 2-13: Double symmetrical hexagon with an extended longitudinal axis and with a strong extension of the vertical axis of symmetry
Ordinate 2-14: Double symmetrical hexagon with an elongated longitudinal axis and with an extreme elongation of the symmetry axis
Ordinate 2-15: Double symmetrical hexagon with an extended longitudinal axis and with an irregular extension of the symmetry axis
Ordinate 2-21: Double symmetrical hexagon with an elongated longitudinal axis and with an induction
Ordinate 2-22: double symmetrical hexagon with elongated longitudinal axis and with two induction
Ordinate 2-23: Double symmetrical hexagon with an elongated longitudinal axis and with three induction
Ordinate 2-24: Double symmetrical hexagon with an elongated longitudinal axis and four induction
Ordinate 2-25: double symmetrical hexagon with an elongated longitudinal axis and with five or more induction abscissa 2-63: asymmetrical hexagon Ordinate 2-11: asymmetrical hexagon with a slight extension of the vertical axis
Ordinate 2-12: Asymmetrical hexagon with extension of the vertical axis
Ordinate 2-13: Asymmetrical hexagon with a strong extension of the vertical axis
Ordinate 2-14: asymmetrical hexagon with extreme extension of the axis
Ordinate 2-15: Asymmetrical hexagon with irregular extension of the axis
Ordinate 2-21: Asymmetrical hexagon with an induction
Ordinate 2-22: Asymmetric hexagon with two induction
Ordinate 2-23: asymmetrical hexagon with three induction
Ordinate 2-24: Asymmetrical hexagon with four induction
Ordinate 2-25: Asymmetrical hexagon with five or more induction. Abzissa 2-64: Equilateral polygons, here: SiebeneckOrdinate 2-11: Equilateral octagons
Ordinate 2-12: Equilateral nine-corner
Ordinate 2-13: Equilateral decagon
Ordinate 2-14: equilateral dodecoes
Ordinate 2-15: equilateral twenties
Ordinate 2-21: Equilateral polygons with an induction
Ordinate 2-22: equilateral polygons with two induction
Ordinate 2-23: equilateral polygons with three induction
Ordinate 2-24: equilateral polygons with four induction
Ordinate 2-25: equilateral polygons with five or more induction abscissa 2-65: equilateral, symmetrical polygons with extended longitudinal axis Ordinate 2-11: non-equilateral, symmetrical octagons
Ordinate 2-12: Unequal-sided, symmetrical nine-corner
Ordinate 2-13: Uneven-sided, symmetrical decagon
Ordinates 2-14: Uneven-sided, symmetrical twelve-corners
Ordinates 2-15: Unequal-sided, symmetrical 20-corner
Ordinate 2-21: Uneven-sided, symmetrical polygons with an induction
Ordinate 2-22: Uneven-sided, symmetrical polygons with two induction
Ordinate 2-23: Uneven-sided, symmetrical polygons with three induction
Ordinate 2-24: Uneven-sided, symmetrical polygons with four induction
Ordinates 2-25: Unequal-sided, symmetrical polygons with five or more indices. Abzissa 2-66: Partially symmetrical polygons with undefined corner numbers
Ordinate 2-12: Partially symmetrical polygons with indefinite number of corners and an elongated longitudinal axis
Ordinate 2-13: Partially symmetrical polygons with indefinite number of corners and a strongly elongated longitudinal axis
Ordinate 2-14: Partially symmetrical polygons with indefinite number of corners and a very long longitudinal axis
Ordinate 2-15: Partially symmetrical polygons with indefinite number of corners and an extremely elongated longitudinal axis
Ordinate 2-21: Partially symmetrical polygons with indefinite number of corners and an induction
Ordinate 2-22: Partially symmetrical polygons with indefinite number of corners and two induction
Ordinate 2-23: Partially symmetrical polygons with indefinite number of corners and three induction
Ordinate 2-24: Partially symmetrical polygons with indefinite number of corners and four induction
Ordinate 2-25: partially symmetrical polygons with indefinite number of corners and five or more induction abscissa 2-70: full circle ordinate 2-11: full circle with a slight extension of the vertical axis of symmetry
Ordinate 2-12: Full circle with extension of the vertical axis of symmetry
Ordinate 2-13: Full circle with a strong extension of the vertical axis of symmetry
Ordinate 2-14: Full circle with extreme extension of the axis of symmetry
Ordinate 2-15: Full circle with irregular extension of the axis of symmetry
Ordinate 2-21: Full circle with a slight induction
Ordinate 2-22: Full circle with a stronger induction
Ordinate 2-23: Full circle with a strong induction
Ordinate 2-24: Full circle with a very strong induction
Ordinate 2-25: full circle with a deforming induction, abscissa 2-71: circular figure, ordinate 2-11: circular, simply symmetrical figure with a slight extension of the vertical axis of symmetry
Ordinate 2-12: circular, simply symmetrical figure with extension of the vertical axis of symmetry
Ordinate 2-13: circular, simply symmetrical figure with a strong extension of the vertical axis of symmetry
Ordinate 2-14: circular, simply symmetrical figure with extreme 66987 00085 552 0010002800000002000120002857338107000405912875438159 0002004439757 00004 38099 Extension of the symmetry axis
Ordinate 2-15: circular, simply symmetrical figure with irregular extension of the axis of symmetry
Ordinate 2-21: circular, simply symmetrical figure with a slight induction
Ordinate 2-22: circular, simply symmetrical figure with a stronger induction
Ordinate 2-23: circular, simply symmetrical figure with a strong induction
Ordinate 2-24: circular, simply symmetrical figure with a very strong induction
Ordinate 2-25: circular, simply symmetrical figure with a deforming induction. Abzissa 2-72: reduced circle. Ordinate 2-11: circular figure with formation of a small courtyard
Ordinate 2-12: circular figure with formation of an outer courtyard
Ordinate 2-13: circular figure with two outer courtyards
Ordinate 2-14: circular figure with three outer courtyards
Ordinate 2-15: circular figure with formation of four and more outer courtyards
Ordinate 2-21: circular figure with a deep induction
Ordinate 2-22: circular figure with two deep induction
Ordinate 2-23: circular figure with three deep induction
Ordinate 2-24: circular figure with four deep induction
Ordinate 2-25: circular figure with five or more deep induction, abscissa 2-73: empty circle, ordinate 2-11: empty circle with a finger-like extension
Ordinate 2-12: Empty circle with a longer, finger-like extension
Ordinate 2-13: Empty circle with a long, finger-like extension
Ordinate 2-14: Empty circle with a very long, finger-like extension
Ordinate 2-15: Empty circle with a linear, finger-like extension
Ordinate 2-21: Empty circle with a half cut
Ordinate 2-22: Empty circle with a whole cut
Ordinate 2-23: Empty circle with two full sections
Ordinate 2-24: Empty circle with a cross cut
Ordinates 2-25: Empty circle with a multiple section Table 3 Texture B: Shapes, corresponding to the forms of Table 1 and / or 2, as they arise during crystallization and spatially associate with a basic shape or basic structure according to Table 1 and / or 2. Abscissa 3-00: point ordinate 3-11: point doubled in a line
Ordinate 3-12: Point multiplied in a line
Ordinates 3-13: Two point groups lying in a line
Ordinates 3-14: Long, regular point group
Ordinates 3-15: Long, irregular point group
Ordinate 3-21: enlarged point with a notch (induction)
Ordinate 3-22: Magnified point with two induction
Ordinate 3-23: Magnified point with three induction
Ordinate 3-24: Magnified point with four induction
Ordinate 3-25: enlarged point with five or more induction; abscissa 3-01: point extended in the longitudinal direction and partially in the transverse direction; ordinate 3-11: extension of the point to a symmetrical oval
Ordinate 3-12: Longitudinal extension of the point to a symmetrical oval
Ordinate 3-13: Further longitudinal extension of the point to a symmetrical oval
Ordinate 3-14: Dissolution of the corpuscular structure of the oval
Ordinate 3-15: Irregular longitudinal extension of the oval to the spatial line
Ordinate 3-21: Simple induction of the line (arc)
Ordinate 3-22: double induction of the line (snake)
Ordinate 3-23: triple induction of the line (zigzag)
Ordinate 3-24: Quadruple induction of the line with slight smoothing of the corners
Ordinate 3-25: five and multiple induction of the line with smoothing of the corners, abscissa 3-10: point extended in the longitudinal direction: line Ordinate 3-11: straight
Ordinate 3-12: Simply broken line
Ordinate 3-13: Multiple interrupted straight line from regular straight remainders
Ordinate 3-14: Multiple broken line from irregular straight remainders
Ordinate 3-15: broken line from multiple, irregular straight remnants
Ordinate 3-21: Straight with an angular induction
Ordinate 3-22: Straight with two angular induction
Ordinate 3-23: Straight with three and more angular induction
Ordinate 3-24: straight with four and more angular induction with protrusion at the apex
Ordinate 3-25: resolving line with five and more angular induction, abscissa 3-11: line with free-angle branch Ordinate 3-11: straight with acute-angle branch
Ordinate 3-12: Straight with a very acute branch
Ordinate 3-13: Straight with an extremely acute-angled branch
Ordinate 3-14: straight line with branch entering the straight line
Ordinate 3-15: Irregularly extended straight line with a branch entering it
Ordinate 3-21: Straight with an acute branch and an induction
Ordinate 3-22: Straight with an acute branch and two induction
Ordinate 3-23: Straight with an acute branch and three induction
Ordinate 3-24: straight with an acute branch and four induction
Ordinate 3-25: straight line with an acute-angled branch and five or more induction abscissa 3-12: line with a right-angled branch Ordinate 3-11: straight line with a right-angled, longer branch
Ordinate 3-12: straight with several right-angled branches
Ordinate 3-13: Straight with several, right-angled, opposite branches
Ordinates 3-14: Straight with several, right-angled, alternating branches
Ordinate 3-15: Straight with several, right-angled, different branches
Ordinate 3-21: Straight with two right-angled refractions
Ordinate 3-22: Straight with three right-angled refractions
Ordinate 3-23: Straight with four right-angled refractions
Ordinate 3-24: Straight with five and more right-angled refractions
Ordinate 3-25: straight with any number of right-angled refractions
Ordinate 3-12: symmetrical straight line with small angle
Ordinate 3-13: symmetrical straight line with a very small angle
Ordinate 3-14: symmetrical straight line with extremely small angle
Ordinate 3-15: symmetrical, irregularly elongated straight line with minimal angle
Ordinate 3-21: symmetrical straight line with an induction
Ordinate 3-22: symmetrical straight line with two induction
Ordinate 3-23: symmetrical straight line with three induction
Ordinate 3-24: symmetrical straight line with four, symmetrical induction
Ordinate 3-25: symmetrical straight line with four, symmetrically reducing induction abscissa 3-20: equilateral triangle ordinate 3-11: equilateral triangle with a slight extension of the vertical axis of symmetry
Ordinate 3-12: Equilateral triangle with extension of the vertical axis of symmetry
Ordinate 3-13: Equilateral triangle with a strong extension of the vertical axis of symmetry
Ordinate 3-14: Equilateral triangle with extreme extension of the axis of symmetry
Ordinate 3-15: Equilateral triangle with irregular extension of the axis of symmetry
Ordinate 3-21: Equilateral triangle with an induction
Ordinate 3-22: Equilateral triangle with two induction
Ordinate 3-23: Equilateral triangle with three induction
Ordinate 3-24: Equilateral triangle with four induction
Ordinate 3-25: equilateral triangle with five or more induction abscissa 3-21: equilateral triangle Ordinate 3-11: equilateral triangle with a slight extension of the vertical axis
Ordinate 3-12: Uneven triangle with extension of the vertical axis
Ordinate 3-13: An equilateral triangle with a strong extension of the vertical axis
Ordinate 3-14: Unequal triangle with extreme extension of the axis
Ordinate 3-15: An equilateral triangle with an irregular extension of the axis
Ordinate 3-21: Unilateral triangle with an induction
Ordinate 3-22: Unequal triangle with two induction
Ordinate 3-23: Uneven triangle with three induction
Ordinate 3-24: An equilateral triangle with four induction
Ordinate 3-25: Unequal triangle with five or more induction, abscissa 3-22: Right triangle Ordinate 3-11: Right triangle with a slight extension of the vertical axis
Ordinate 3-12: Right triangle with extension of the vertical axis
Ordinate 3-13: Right-angled triangle with a strong extension of the vertical axis
Ordinate 3-14: Right triangle with extreme extension of the axis
Ordinate 3-15: Right triangle with an irregular extension of the axis
Ordinate 3-21: Right triangle with an induction
Ordinate 3-22: Right triangle with two induction
Ordinate 3-23: Right triangle with three induction
Ordinate 3-24: Right triangle with four induction
Ordinate 3-25: right-angled triangle with five or more induction abscissa 3-23: acute-angled triangle Ordinate 3-11: acute-angled triangle with a slight extension of the vertical axis
Ordinate 3-12: acute-angled triangle with extension of the vertical axis
Ordinate 3-13: acute-angled triangle with a strong extension of the vertical axis
Ordinate 3-14: acute-angled triangle with extreme extension of the axis
Ordinate 3-15: acute-angled triangle with irregular extension of the axis
Ordinate 3-21: acute-angled triangle with an induction
Ordinate 3-22: acute-angled triangle with two induction
Ordinate 3-23: acute-angled triangle with three induction
Ordinate 3-24: acute-angled triangle with four induction
Ordinate 3-25: acute-angled triangle with five or more induction abscissa 3-24: acute-angled triangle with a spread corner to the beginning of the square ordinate 3-11: acute-angled triangle with a slight extension of the vertical axis
Ordinate 3-12: acute-angled triangle with extension of the vertical axis
Ordinate 3-13: acute-angled triangle with a strong extension of the vertical axis
Ordinate 3-14: acute-angled triangle with extreme extension of the axis
Ordinate 3-15: acute-angled triangle with irregular extension of the axis
Ordinate 3-21: acute-angled triangle with an induction
Ordinate 3-22: acute-angled triangle with two induction
Ordinate 3-23: acute-angled triangle with three induction
Ordinate 3-24: acute-angled triangle with four induction
Ordinate 3-25: acute-angled triangle with five or more induction; abscissa 3-30: equilateral square, square; ordinate 3-11: equilateral square with a slight extension of the vertical axis of symmetry
Ordinate 3-12: Equilateral square with extension of the vertical axis of symmetry
Ordinate 3-13: Equilateral square with a strong extension of the vertical axis of symmetry
Ordinate 3-14: Equilateral quadrilateral with extreme extension of the axis of symmetry
Ordinate 3-15: Equilateral quadrilateral with irregular extension of the axis of symmetry
Ordinate 3-21: Equilateral square with an induction
Ordinate 3-22: Equilateral square with two induction
Ordinate 3-23: Equilateral square with three induction
Ordinate 3-24: Equilateral square with four induction
Ordinate 3-25: Equilateral quadrilateral with five or more indices. Axis 3-31: Regular, symmetrical quadrilateral, rectangle
Ordinate 3-12: Regular square with extension of the vertical axis of symmetry
Ordinate 3-13: Regular square with a strong extension of the vertical axis of symmetry
Ordinate 3-14: Regular square with extreme extension of the axis of symmetry
Ordinate 3-15: Regular quadrilateral with irregular extension of the axis of symmetry
Ordinate 3-21: Regular square with an induction
Ordinate 3-22: Regular square with two induction
Ordinate 3-23: Regular quadrilateral with three induction
Ordinate 3-24: Regular square with four induction
Ordinate 3-25: regular quadrilateral with five or more induction abscissa 3-32: asymmetrical quadrilateral Ordinate 3-11: asymmetrical quadrilateral with a slight extension of the vertical axis of symmetry
Ordinate 3-12: asymmetrical square with extension of the vertical axis of symmetry
Ordinate 3-13: asymmetrical square with a strong extension of the vertical axis of symmetry
Ordinate 3-14: asymmetrical square with extreme extension of the axis of symmetry
Ordinate 3-15: asymmetrical square with irregular extension of the axis of symmetry
Ordinate 3-21: asymmetrical square with an induction
Ordinate 3-22: asymmetrical square with two induction
Ordinate 3-23: asymmetrical square with three induction
Ordinate 3-24: asymmetrical square with four induction
Ordinate 3-25: Unsymmetrical quadrilateral with five or more indices
Ordinate 3-12: Strongly asymmetrical square with extension of the vertical axis of symmetry
Ordinate 3-13: Strongly asymmetrical square with a strong extension of the vertical axis of symmetry
Ordinate 3-14: Strongly asymmetrical square with extreme extension of the axis of symmetry
Ordinate 3-15: Strongly asymmetrical square with a strongly irregular extension of the axis of symmetry
Ordinate 3-21: strongly asymmetrical square with an induction
Ordinate 3-22: Strongly asymmetrical square with two induction
Ordinate 3-23: Strongly asymmetrical square with three induction
Ordinate 3-24: Strongly asymmetrical square with four induction
Ordinate 3-25: strongly asymmetrical quadrilateral with five or more induction, abscissa 3-34: horizontal diamond Ordinate 3-11: horizontal diamond with a slight extension of the vertical axis of symmetry
Ordinate 3-12: Lying diamond with extension of the vertical axis of symmetry
Ordinate 3-13: horizontal diamond with a strong extension of the vertical axis of symmetry
Ordinate 3-14: Lying diamond with extreme extension of the axis of symmetry
Ordinate 3-15: Lying diamond with irregular extension of the axis of symmetry
Ordinate 3-21: Lying diamond with an induction
Ordinate 3-22: Lying diamond with two induction
Ordinate 3-23: Lying diamond with three induction
Ordinate 3-24: horizontal diamond with four induction
Ordinate 3-25: horizontal diamond with five or more induction, abscissa 3-35: trapezoid, ordinate 3-11: trapezoid with a slight extension of the vertical axis of symmetry
Ordinate 3-12: trapezoid with extension of the vertical axis of symmetry
Ordinate 3-13: trapezoid with strong extension of the vertical axis of symmetry
Ordinate 3-14: trapezoid with extreme extension of the axis of symmetry
Ordinate 3-15: trapezoid with irregular extension of the axis of symmetry
Ordinate 3-21: trapezoid with an induction
Ordinate 3-22: wallpaper with two induction
Ordinate 3-23: trapezoid with three induction
Ordinate 3-24: trapezoid with four induction
Ordinate 3-25: trapezoid with five or more induction, abscissa 3-40: standing diamond Ordinate 3-11: standing diamond with a slight extension of the vertical axis of symmetry
Ordinate 3-12: Standing diamond with extension of the vertical axis of symmetry
Ordinate 3-13: Standing diamond with a strong extension of the vertical axis of symmetry
Ordinate 3-14: Standing diamond with extreme extension of the axis of symmetry
Ordinate 3-15: Standing diamond with irregular extension of the axis of symmetry
Ordinate 3-21: Standing diamond with an induction
Ordinate 3-22: Standing diamond with two induction
Ordinate 3-23: Standing diamond with three induction
Ordinate 3-24: Standing diamond with four induction
Ordinate 3-25: standing rhombus with five or more induction abscissa 3-41: asymmetrical, standing rhombus ordinate 3-11: asymmetrical standing diamond with a slight extension of the vertical axis
Ordinate 3-12: Asymmetrical diamond with extension of the vertical axis
Ordinate 3-13: Asymmetrical diamond with a strong extension of the vertical axis
Ordinate 3-14: asymmetrical diamond with extreme extension of the axis
Ordinate 3-15: asymmetrical diamond with irregular extension of the axis
Ordinate 3-21: asymmetrical diamond with induction
Ordinate 3-22: Asymmetrical diamond with two induction
Ordinate 3-23: Asymmetrical diamond with three induction
Ordinate 3-24: Asymmetrical diamond with four induction
Ordinate 3-25: Asymmetric diamond with five or more induction Axes 3-42: Strongly asymmetrical, diamond Ordinate 3-11: Asymmetrical diamond with a slight extension of the vertical axis
Ordinate 3-12: Rhombus with a very asymmetrical shape and extension of the vertical axis
Ordinate 3-13: Very asymmetrical diamond with a strong extension of the vertical axis
Ordinate 3-14: Very asymmetrical diamond with extreme extension of the axis
Ordinate 3-15: Very asymmetrical rhombus with irregular extension of the axis
Ordinate 3-21: Very asymmetrical diamond with induction
Ordinate 3-22: Very asymmetrical diamond with two induction
Ordinate 3-23: Very asymmetrical diamond with three induction
Ordinate 3-24: strongly asymmetrical diamond with four induction
Ordinate 3-25: Strongly asymmetrical diamond with five or more induction Axes 3-43: Strongly asymmetrical diamond with a spread corner to the pentagon Ordinate 3-11: Strongly asymmetrical diamond with a spread corner to the pentagon and with a slight extension of the vertical axis
Ordinate 3-12: Rhombus with a very asymmetrical shape with a spread corner to the pentagon and an extension of the vertical axis
Ordinate 3-13: Very asymmetrical diamond with a spread corner to the pentagon and with a strong extension of the vertical axis
Ordinate 3-14: Very asymmetrical diamond with a spread corner to the pentagon and with extreme extension of the axis
Ordinate 3-15: Very asymmetrical diamond with a spread corner to the pentagon and with an irregular extension of the axis
Ordinate 3-21: Very asymmetrical diamond with a spread corner to the pentagon and with an induction
Ordinate 3-22: Very asymmetrical diamond with a spread corner to the pentagon and with two induction
Ordinate 3-23: Very asymmetrical diamond with a spread corner to the pentagon and with three induction
Ordinate 3-24: Very asymmetrical diamond with a spread corner to the pentagon and with four induction
Ordinate 3-25: strongly asymmetrical diamond with a spread corner to the pentagon and with five or more induction abscissa 3-50: equilateral pentagon Ordinate 3-11: equilateral pentagon with a slight extension of the vertical axis of symmetry
Ordinate 3-12: equilateral pentagon with extension of the vertical axis of symmetry
Ordinate 3-13: Equilateral pentagon with a strong extension of the vertical axis of symmetry
Ordinate 3-14: equilateral pentagon with extreme extension of the axis of symmetry
Ordinate 3-15: equilateral pentagon with irregular extension of the axis of symmetry
Ordinate 3-21: Equilateral pentagon with an induction
Ordinate 3-22: Equilateral pentagon with two induction
Ordinate 3-23: Equilateral pentagon with three induction
Ordinate 3-24: equilateral pentagon with four induction
Ordinate 3-25: equilateral pentagon with five or more induction, abscissa 3-51: asymmetrical pentagon Ordinate 3-11: asymmetrical pentagon with a slight extension of the vertical axis
Ordinate 3-12: Asymmetric pentagon with extension of the vertical axis
Ordinate 3-13: Asymmetric pentagon with a strong extension of the vertical axis
Ordinate 3-14: Asymmetric pentagon with extreme extension of the axis
Ordinate 3-15: asymmetrical pentagon with irregular extension of the axis
Ordinate 3-21: Asymmetric pentagon with an induction
Ordinate 3-22: Asymmetric pentagon with two induction
Ordinate 3-23: Asymmetric pentagon with three induction
Ordinate 3-24: Asymmetric pentagon with four induction
Ordinate 3-25: Asymmetric pentagon with five or more indices. Axis 3-52: Strongly asymmetrical pentagon. Ordinate 3-11: Strongly asymmetrical pentagon with a slight extension of the vertical axis of symmetry
Ordinate 3-12: strongly asymmetrical pentagon with extension of the vertical axis of symmetry
Ordinate 3-13: Strongly asymmetrical pentagon with a strong extension of the vertical axis of symmetry
Ordinate 3-14: strongly asymmetrical pentagon with extreme extension of the axis of symmetry
Ordinate 3-15: Strongly asymmetrical pentagon with irregular extension of the axis of symmetry
Ordinate 3-21: strongly asymmetrical pentagon with an induction
Ordinate 3-22: strongly asymmetrical pentagon with two induction
Ordinate 3-23: Strongly asymmetrical pentagon with three induction
Ordinate 3-24: strongly asymmetrical pentagon with four induction
Ordinate 3-25: Strongly asymmetrical pentagon with five or more induction Axes 3-53: Simply symmetrical pentagon Ordinate 3-11: Simply symmetrical pentagon with a slight extension of the vertical axis of symmetry
Ordinate 3-12: Simply symmetrical pentagon with extension of the vertical axis of symmetry
Ordinate 3-13: Simply symmetrical pentagon with a strong extension of the vertical axis of symmetry
Ordinate 3-14: Simply symmetrical pentagon with extreme extension of the axis of symmetry
Ordinate 3-15: Simply symmetrical pentagon with irregular extension of the axis of symmetry
Ordinate 3-21: Simply symmetrical pentagon with an induction
Ordinate 3-22: Simply symmetrical pentagon with two induction
Ordinate 3-23: Simply symmetrical pentagon with three induction
Ordinate 3-24: Simply symmetrical pentagon with four induction
Ordinate 3-25: Simply symmetrical pentagon with five and more
Indices abscissa 3-60: equilateral hexagonOrdinate 3-11: equilateral hexagon with a slight extension of the vertical axis of symmetry
Ordinate 3-12: Equilateral hexagon with extension of the vertical axis of symmetry
Ordinate 3-13: Equilateral hexagon with a strong extension of the vertical axis of symmetry
Ordinate 3-14: Equilateral hexagon with extreme extension of the axis of symmetry
Ordinate 3-15: Equilateral hexagon with irregular extension of the axis of symmetry
Ordinate 3-21: Equilateral hexagon with an induction
Ordinate 3-22: Equilateral hexagon with two induction
Ordinate 3-23: Equilateral hexagon with three induction
Ordinate 3-24: Equilateral hexagon with four induction
Ordinate 3-25: Equilateral hexagon with five or more induction Axes 3-61: Double symmetrical hexagon Ordinate 3-11: Double symmetrical hexagon with a slight extension of the vertical axis of symmetry
Ordinate 3-12: Double symmetrical hexagon with extension of the vertical axis of symmetry
Ordinate 3-13: Double symmetrical hexagon with strong extension of the vertical axis of symmetry
Ordinate 3-14: Double symmetrical hexagon with extreme extension of the axis of symmetry
Ordinate 3-15: Double symmetrical hexagon with irregular extension of the axis of symmetry
Ordinate 3-21: Double symmetrical hexagon with one induction
Ordinate 3-22: Double symmetrical hexagon with two induction
Ordinate 3-23: Double symmetrical hexagon with three induction
Ordinate 3-24: double symmetrical hexagon with four induction
Ordinate 3-25: Double symmetrical hexagon with five and more induction Axes 3-62: Double symmetrical hexagon with extended longitudinal axis Ordinate 3-11: Double symmetrical hexagon with extended longitudinal axis and with a slight extension of the vertical axis of symmetry
Ordinate 3-12: Double symmetrical hexagon with an extended longitudinal axis and with an extension of the vertical axis of symmetry
Ordinate 3-13: Double symmetrical hexagon with an extended longitudinal axis and with a strong extension of the vertical axis of symmetry
Ordinate 3-14: Double symmetrical hexagon with extended longitudinal axis and with extreme extension of the symmetry axis
Ordinate 3-15: Double symmetrical hexagon with extended longitudinal axis and with irregular extension of the axis of symmetry
Ordinate 3-21: Double symmetrical hexagon with an elongated longitudinal axis and with an induction
Ordinate 3-22: double symmetrical hexagon with elongated longitudinal axis and with two induction
Ordinate 3-23: Double symmetrical hexagon with an elongated longitudinal axis and with three induction
Ordinate 3-24: Double symmetrical hexagon with an elongated longitudinal axis and with four induction
Ordinate 3-25: double symmetrical hexagon with an elongated longitudinal axis and with five or more induction abscissa 3-63: asymmetrical hexagon Ordinate 3-11: asymmetrical hexagon with a slight extension of the vertical axis
Ordinate 3-12: Asymmetrical hexagon with extension of the vertical axis
Ordinate 3-13: Asymmetric hexagon with a strong extension of the vertical axis
Ordinate 3-14: Asymmetrical hexagon with extreme extension of the axis
Ordinate 3-15: Asymmetric hexagon with irregular extension of the axis
Ordinate 3-21: Asymmetrical hexagon with an induction
Ordinate 3-22: Asymmetric hexagon with two induction
Ordinate 3-23: Asymmetric hexagon with three induction
Ordinate 3-24: Asymmetrical hexagon with four induction
Ordinate 3-25: Asymmetrical hexagon with five or more indices. Abzissa 3-64: Equilateral polygons, here: SiebeneckOrdinate 3-11: Equilateral octagons
Ordinate 3-12: Equilateral nine-corner
Ordinate 3-13: Equilateral decagon
Ordinate 3-14: equilateral dodecoes
Ordinate 3-15: equilateral twenties
Ordinate 3-21: Equilateral polygons with an induction
Ordinate 3-22: equilateral polygons with two induction
Ordinate 3-23: Equilateral polygons with three induction
Ordinate 3-24: equilateral polygons with four induction
Ordinate 3-25: equilateral polygons with five or more induction abscissa 3-65: equilateral, symmetrical polygons with elongated longitudinal axis Ordinate 3-11: equilateral, symmetrical octagons
Ordinate 3-12: Uneven-sided, symmetrical nine-corner
Ordinate 3-13: Uneven-sided, symmetrical decagon
Ordinates 3-14: Uneven-sided, symmetrical twelve-corners
Ordinate 3-15: Unequal-sided, symmetrical 20-corner
Ordinate 3-21: Uneven-sided, symmetrical polygons with an induction
Ordinate 3-22: Unilateral, symmetrical polygons with two induction
Ordinate 3-23: Uneven-sided, symmetrical polygons with three induction
Ordinate 3-24: Uneven-sided, symmetrical polygons with four induction
Ordinates 3-25: Unequal-sided, symmetrical polygons with five or more indices, abscissa 3-66: Partially symmetrical polygons with undefined corner numbers Ordinates 3-11: Partially symmetrical polygons with undefined corner numbers and a slightly elongated longitudinal axis
Ordinate 3-12: Partially symmetrical polygons with indefinite number of corners and an elongated longitudinal axis
Ordinate 3-13: Partially symmetrical polygons with indefinite number of corners and a strongly elongated longitudinal axis
Ordinate 3-14: Partially symmetrical polygons with indefinite number of corners and a very much elongated longitudinal axis
Ordinate 3-15: Partially symmetrical polygons with indefinite number of corners and an extremely elongated longitudinal axis
Ordinate 3-21: Partially symmetrical polygons with indefinite number of corners and an induction
Ordinate 3-22: Partially symmetrical polygons with indefinite number of corners and two induction
Ordinate 3-23: Partially symmetrical polygons with indefinite number of corners and three induction
Ordinate 3-24: Partially symmetrical polygons with indefinite number of corners and four induction
Ordinate 3-25: partially symmetrical polygons with indefinite number of corners and five or more induction abscissa 3-70: full circle ordinate 3-11: full circle with a slight extension of the vertical axis of symmetry
Ordinate 3-12: Full circle with extension of the vertical axis of symmetry
Ordinate 3-13: Full circle with a strong extension of the vertical axis of symmetry
Ordinate 3-14: Full circle with extreme extension of the axis of symmetry
Ordinate 3-15: Full circle with irregular extension of the axis of symmetry
Ordinate 3-21: Full circle with a slight induction
Ordinate 3-22: Full circle with a stronger induction
Ordinate 3-23: Full circle with a strong induction
Ordinate 3-24: Full circle with a very strong induction
Ordinate 3-25: full circle with a deforming induction, abscissa 3-71: circular figure, ordinate 3-11: circular, simply symmetrical figure with a slight extension of the vertical axis of symmetry
Ordinate 3-12: circular, simply symmetrical figure with extension of the vertical axis of symmetry
Ordinate 3-13: circular, simply symmetrical figure with a strong extension of the vertical axis of symmetry
Ordinate 3-14: circular, simply symmetrical figure with extreme extension of the axis of symmetry
Ordinate 3-15: circular, simply symmetrical figure with irregular extension of the axis of symmetry
Ordinate 3-21: circular, simply symmetrical figure with a slight induction
Ordinate 3-22: circular, simply symmetrical figure with a stronger induction
Ordinate 3-23: circular, simply symmetrical figure with a strong induction
Ordinate 3-24: circular, simply symmetrical figure with a very strong induction
Ordinate 3-25: circular, simply symmetrical figure with a deforming induction, abscissa 3-72: reduced circle, ordinate 3-11: circular figure with formation of a small courtyard
Ordinate 3-12: circular figure with formation of an outer courtyard
Ordinate 3-13: circular figure with two outer courtyards
Ordinate 3-14: circular figure with three outer courtyards
Ordinate 3-15: circular figure with formation of four and more outer courtyards
Ordinate 3-21: circular figure with a deep induction
Ordinate 3-22: circular figure with two deep induction
Ordinate 3-23: circular figure with three deep induction
Ordinate 3-24: circular figure with four deep induction
Ordinate 3-25: circular figure with five or more deep induction; abscissa 3-73: empty circle; ordinate 3-11: empty circle with a finger-like extension
Ordinate 3-12: Empty circle with a longer, finger-like extension
Ordinate 3-13: Empty circle with a long, finger-like extension
Ordinate 3-14: Empty circle with a very long, finger-like extension
Ordinate 3-15: Empty circle with a linear, finger-like extension
Ordinate 3-21: Empty circle with a half cut
Ordinate 3-22: Empty circle with a whole cut
Ordinate 3-23: Empty circle with two full sections
Ordinate 3-24: Empty circle with a cross cut
Ordinate 3-25: Empty circle with a multiple section Panel 14 lumens a: The panel shows eight fields of different areas and spatial constellations, as they arise during a crystallization and the formation of crystalline shapes and textures of Panel 1 as a ratio of foreground and background 4-10: Light, small structure of any size on a larger, dark, structure of any size
Field 4-11: Light, large, shape-sensitive structure on a narrower, darker, shape-sensitive structure
Field 4-20: Lighter, shape-giving structure on a lighter, larger and shape-retaining structure, which is shown against a darker background
Fields 4-21: Dark, shape-dependent structure on lighter, larger and shape-retaining structure, which is shown against a darker background
Field 4-30: Compared to the background as a slightly darker differentiated structure
Field 4-31: Compared to the background as a clearly darker differentiated structure
Field 4-40: Light, plastic structure with clear boundaries on an equally bright, plastic structure with clear boundaries in a shape-sensitive, light structure that lies on a darker background
Field 4-41: Bright, large and shape-retaining structure on a dark background. Panel 22 lumens b: The panel shows eight fields of different surface and space constellations, such as during a crystallization and the formation of crystalline shapes and textures of panel 2 like panel 14, field 10: light, small structure of any size on a larger, dark, structure of any size
Field 11: Light, large, shape-sensitive structure on a narrower, darker, shape-sensitive structure
Field 20: Lighter structure of any shape on a lighter, larger and structure of any shape, which is shown against a darker background
Field 21: Dark structure of any shape on a lighter, larger and structure of any shape, which is shown against a darker background
Field 30: Compared to the background as a slightly darker differentiated structure
Field 31: Compared to the background as a clearly darker differentiated structure
Field 40: Light, plastic structure with clear boundaries on an equally bright, plastic structure with clear boundaries in a shape-sensitive, light structure that lies on a darker background
Field 41: Bright, large and shape-retaining structure on a dark background. Panel 32 lumens c: The panel shows eight fields of different surface and spatial constellations, such as arise during a crystallization and the formation of crystalline shapes and textures of panel 3 like panel 14 .Field 10: light, small, shape-dependent structure on larger, dark, shape-independent structure
Field 11: Light, large, shape-sensitive structure on a narrower, darker, shape-sensitive structure
Field 20: Lighter structure of any shape on a lighter, larger and structure of any shape, which is shown against a darker background
Field 21: Dark structure of any shape on a lighter, larger and structure of any shape, which is shown against a darker background
Field 30: Compared to the background as a slightly darker differentiated structure
Field 31: Compared to the background as a clearly darker differentiated structure
Field 40: Light, plastic structure with clear boundaries on an equally bright, plastic structure with clear boundaries in a shape-sensitive, light structure that lies on a darker background
Field 41: Bright, large and shape-sensitive structure on a dark background. 5. Application of the method according to claims 1 and 2, characterized in that stages 5 and 6 of claim 1 and stages 5 to 10 of claim 2 for the determination of numerical sequences of other, imaging, image processing, pattern recognition, pattern comparing processes of different origins whose classification and forecasting are used, especially those processes that are based on an alinear functional model. The invention relates to a method for producing crystals from blood or other, human or animal liquids, and for evaluating the resulting crystal clusters for diagnostic purposes. EP 0 307 566 describes a method for crystal morphological blood and urine analysis for early diagnosis. This procedure describes mother and daughter figures with abscissa and ordinate. These coordinates correspond to certain, defined geometric figures that are derived from crystal shapes and structures. These crystals are produced by a method for crystallization from organic substances such as blood for an analogy comparison with type-forming crystal images of textures and shapes from pathological, clinically proven samples of patient blood. The diagnosis made by analogy comparison is made by means of simple texture comparisons. This limits the diagnostic differentiation. Complex textures can only be described with simple texture analogies to the detriment of the reliability of the diagnosis and the processing quality. DE 411 02 217 describes a method for diagnosing disease states of the human organism using body fluids. The method describes the photo-optical detection of crystals formed as crystal clusters and their digitization and determination of morphological, colorimetric and densitometric measurement parameters for their representation as a digital data record with formation of a data block. The data records of the data block are compared with data records of other data blocks of crystal clusters which have been recorded and prepared in a database and which are made from blood of people from whom clinically or laboratory-confirmed diagnoses are available, in order to determine the data records which have the highest agreement. The result is given as a probabilistic diagnosis. This method works quantitatively and only takes into account the quantifiable measurement parameters. Characteristic features such as topological, structural, textural properties of the crystal clusters are disregarded, which limits the accuracy of the differentiation. The acquisition and processing of the extensive data blocks requires a high, time-consuming computing effort. These disadvantages are avoided by the method of the invention. This requires a combination of substances as a carrier material, which crystallizes out in small particles as clearly as in large clusters. This technical effect achieves an almost linear correspondence between the saturation of the solution and the size of the crystallization. It is the object of the method of the invention to improve the state of the art and to produce crystal clusters from human or animal blood or other liquids, from which numerical sequences can be determined via coordinates from the shapes and textures of the cluster for a probabilistic comparison with numericals stored in databases Sequences from confirmed clinical diagnoses for determining a prophylactic or preventive or suspected diagnosis. The method of the invention is defined in claim 1. The subclaims claim the alternative and preferred addition to claim 1. The method of the invention also claims the use of the determination of numerical sequences of other, imaging, image processing, pattern-recognizing, pattern-comparing processes of different origins for their classification and prognosis, in particular those processes which have an alinear functional pattern Such processes are, for example, the use for the analysis of human behavior patterns and their risks in criminology, sociology, insurance industry the following terms are understood: forms:
Shapes are understood to mean simple, basic geometric shapes that can preferably be identified as elements of a composite shape in a crystallizate.
Textures are understood to mean the areal aggregates that are preferably generated and geometrically ascertained during crystallization or the areal aggregates that are morphogenetically analogous via search patterns.
This defines the structure of the spread of a shape or texture within a markable area.
This defines the boundary behavior of different shapes and surfaces in the form or texture itself or in relation to its surroundings.
This describes the relationship as it arises during the crystallization of shapes and textures, in which the shapes and / or textures from Table 2 are related to the shape or texture from Table 1.
This indicates the number in which the shapes and / or textures from Table 2 appear in the course of a crystallization or describes the special angle at which the shape and / or texture from Table 2 is related to the shape and / or texture from Table 1. Lumens:
Mapping relationships of the texture against one or more backgrounds or backgrounds.
Clusters are understood to mean regular and / or irregularly structured accumulations of biological or inorganic mass with a spatial extension.
These define series of numbers and groups of numbers, which together determine the shape or texture numerically with the panels of the invention
Pattern is understood to mean those optically visible images of different shapes and textures that represent representative and significant arrangements in terms of form and content
Unknown images to be searched, such as shapes, textures, as optically visible aggregates are compared with known aggregates that are secured in their meaning by determining the correspondence of numerical sequences
This refers to the optical resolution of an object, such as a crystal cluster
This is saved according to formats, e.g. B.
Bitmap (BMT), from IBM
TIFF (TIF), ZIFFTexture Master
Strongest vector of a dentrite in the direction of propagation of the crystallizate
The strongest single vector or set of vectors that emanate from the texture stem in a uniform direction of propagation
Morphological nature of a shape and / or texture within its boundary
Morphological nature of a shape and / or texture at its boundary with another shape and / or texture or an amorphous environment. Relative density
Number of identical shapes and / or structures in a defined space in relation to other shapes and / or structures in the same space
Ability of the crystallizate to distinguish itself from the carrier environment or other crystallizing fields during its formation
Morphological nature of a border
Measure of the layering density of the crystals
Location determination of the selected shape and / or texture in relation to the entire crystalline cluster
The complex formed from the shapes and / or textures and the textures A and B, which differs from other complexes in terms of its internal structure and its boundaries. Relative distribution
Measure of the frequency of the appearance of a shape and / or texture in relation to neighboring other shapes and / or textures
Patterns of the proportioning of forms and / or structures against each other
This is a basic program of image pattern recognition, which is connected to databases via the interface of the numerical sequence. The method of the invention is illustrated by the following examples. Example 1 Method of the invention for the production of crystals from a patient's venous blood and parameters for determining the numerical sequence. 2 ml of the patient's venous blood are poured into a connecting flask and mixed with bidistilled water in an amount of 25 ml. Thereafter, 3 g of NaCl as table salt and sugar as cane sugar are mixed with the solution homogeneously to form a suspension while rotating at 85 rpm in 60 min at 20 ° C. Into this mixture, 4-fold distilled water is introduced as steam through an inlet pipe with swirling and condensing the rising water vapor through an intensive cooler. 10 ml of condensate are collected in a vessel as water vapor macerate (WDM). 24 µl of the WDM are mixed with 10 mg of a mixture of NaCl, chicken egg white, fructose, glucose, starch in a ratio of 1: 1: ashed at 640 ° C with exclusion of air: 1: 1: 2 mixed to a practically saturated suspension. The suspension is filtered through a microfilter, and the filtrate is dropped onto a microscopic glass slide with a diameter of approximately 8 mm using a pipette. The slide with the dropped droplet is placed on a precision heating plate preheated to 24 ° C. The suspension evaporates to the crystalline phase in about 90 min. The following process steps are then carried out according to claim 1. The slide with the crystalline phase is placed under a light microscope and in the dark field with object 4 on the most frequently occurring, but similar forms and / or patterned textures. After this shape and / or texture has been determined, the shapes and / or textures found are examined with the lens 8 for singular individual characteristics and the shape and / or texture selected which, with a similar morphological structure, has the highest degree of differentiation in its internal structure and has image storage, then automatic screening with a program for recognizing image patterns to determine the following values as shape, fractal a, b, c; Clusters a, b, c, d; Contour a, b, c, d; Prefix A, Texture A, Postfix A, Prefix B, Texture B, Postfix B, Lumen a, b, c;
Determination of the coordinates of the shape as an element of possible textures from Table 1, shape,
then determining the coordinates of the arrangement of the shapes from Table 1, based on the area x, y, from Table 11, fractal a,
then determination of the vectorial alignment of the texture stems from plate 11 with plate 111, fractal b,
then determine the vectorial alignment of the texture branches from panel 11 with panel 1111, fractal c,
Then determine the arrangement of the shapes from Table 1 with Table 12, Cluster a, related to space x, y, z,
then determination of the internal structuring of the textures designated by Table 12 with Table 121, Cluster b,
thereafter determination of the outer boundary structures of the textures designated by panel 12 using panel 122, cluster c,
then determination of the relative density and / or structuring of the texture defined by panel 12 using panel 123, cluster d,
then determination of the boundary formation of the shapes and / or textures defined by panel 12 by contrast with the surroundings using panel 13, contour a,
then determination of the internal contrast formation of the shapes and / or textures defined by panel 12 using panel 131, contour b,
then determining the center of gravity of the location of the shapes and / or textures defined by table 12, expressed in sectors with table 132, contour c,
then determination of the overall shape, which is formed by all similar shapes and / or textures according to Table 12, contour d,
Then determine the relationship in which the shapes and / or textures from Table 2 to the shapes and / or textures from Table 1 are with Table 21, prefix a,
then determination of the shapes and / or textures which are in a spatial relationship defined by panel 21 to the shapes or textures of panel 1 using panel 2, texture a,
then determine the number of occurrences of the shapes and / or textures from Table 2 and / or the special angle at which the shapes and / or textures from Table 2 relate to the shapes and / or textures from Table 1 with Table 22, Postfix a ,
thereafter determination of the relationship in which the shapes and / or textures from Table 3 to the shapes and / or textures from Table 1 and / or Table 2 are with Table 31, prefix b,
then determination of the shapes and / or textures which are in a defined spatial relationship to the shapes and / or textures of panel 1 and / or panel 2 using panel 3, texture b,
Then determine the number of occurrences of the shapes and / or textures from Table 3 and / or the special angle at which the shape and / or texture from Table 3 are related to the shapes and / or textures from Table 1 and / or Table 2 Plate 32, Postfix b,
then determination of the ratio of the shapes and / or textures from Table 1 to their background or background with Table 12, lumens a,
then determination of the mapping ratio of texture A from table 2 to its background or background with table 22, lumens b,
then determination of the mapping ratio of texture B from table 3 to its background or background with table 32, lumen c,
on the numerical sequence,
the sequence of the determination is the same and this is carried out mechanically or manually,
Thereafter, the numerical sequence is entered into a database as an interface in which the numerical sequences from clinically confirmed diagnoses are stored for the purpose of determination by probalistic comparison of a prophylactic and / or preventive and / or suspected diagnosis. EXAMPLE 2Method of the invention for determining the numerical sequence from the crystal cluster determined from claim 1 from the blood of a woman with the clinically confirmed diagnosis "breast carcinoma with metastases". Determination of the numerical sequence with automatic image recognition. Alternatively, the visual determination is given. The determination of the shape of the texture according to Fig. 1 corresponds to the coordinates 3400 in Table 1, the numbers 34 denoting the rhombus and the numbers 00 confirming that there is a compact form without any inclusive or exclusive moments .The diamond and not a square results from the axis of symmetry represented by the balancing at the tips. With the table 11, the arrangement of the form 1 in its vicinity is determined by the coordinates 31, first by the value of the x-axis and then the The value of the y-axis is determined and the knot-like balancings of the shape are defined at the ends. Table 111 defines the vectorial alignment of the stem of the texture, starting from the center by the value 4, that is to say symmetrically in a cross shape. Table 1111 defines the behavior the branches or branches opposite the trunk. According to the illustration, this is preferably rectilinear, which results in the number 1. For the overall presentation, this results in the refraction and spreading of the basic shape or basic texture in the area with the number 3441, summarized under the term fractal. Tables 12-123 define the spatial arrangement of the overall texture. Table 12 shows the type of assignment of the form elements that define clustering to one another. Fig. 1 shows symmetrical forms of fusion that are defined with the expression x = 1, y = 4, resulting in 14. Table 121 defines the ratio the homogeneous elements of the basic form are mutually related. These are the basic shapes similar to the basic shape, which result in the number 3 and indicate that the basic shape is stepped more than three times. Table 122 defines the extent to which the overall texture has a uniform contour that reveals a basic shape. Fig. 1 does not show a contour that can be clearly determined as a shape, from which the number 9 results, which corresponds to any shape of the contour. The plate 123 defines homogeneous small elements, such as point-like elements with surface area in the mass, from which the basic shape and the texture are composed. These are less these elements than the grid, which is formed by the texture and is defined by the number 8. The numerical sequence of the cluster results in the number 14398. Tables 13 and 131 define the internal and external contrast behavior of the texture of the crystal cluster. Tables 132 and 133 define the location where the selected cluster lies on the overall cluster and What large form this forms to distinguish it from its surroundings. Table 13 defines the contrast of the texture to the surroundings according to Fig. 1, from which the number 7 results, since the texture shows strong contrast with aperiodic fissuring. The internal contrast of the texture has streaks, which results in the number 4 for streaks running essentially parallel. From the table 132, the number 1 results because the texture is in the outer segment. Since the selected texture in FIG. 1 does not form a circumscribed overall shape, the value for table 133 results in 0. The number 7410 results for the numerical sequence of the contour. Table 14 defines the lumen. This gives the appearance of the texture in the microscopic dark field. The number 11 results because the shape is on a dark background. Tables 2 and 3 define the shapes and textures that complement the shape from Table 1. Fig. 1 shows two different textures that start from the shape from Table 1, namely the top texture with grid shapes and the bottom texture as a directional layering. The upper one is the texture A with the panel 2. The opposite figure x = 13 and y = 12 is defined. The prefix to Table 2 is defined with Table 21. This is the expression for the penetration of the forms from Table 1 through the form from Table 2, from which the number 8 results. The penetration does not lie in the axis of symmetry of the form from Table 1, but this is offset by 90 ° at right angles to it. The result is the postfix with the number 90. The result is the numerical sequence of the texture A with the number 8131290. Panel 23 defines the appearance of the texture A under the microscope with the number 11. It represents the texture B the lower, right-angled, of the Form from Table 1 shows branched texture. The result for the layered, angled triangles according to Table 3 x = 13 and y = 24. These forms are attached to the form on Table 1. These are defined with number 6 of the prefixes from Table 31. This texture exists twice, which is defined with the Postfix 02 from Table 32, resulting in the numerical sequence of the texture B with the number 6132402. The appearance under the microscope, lumen b, is defined with the number 11. The total lumen is thus given the numerical sequence 111111 as an expression of the individual lumens a, b, c . The numerical sequence of FIG. 1 is now defined. This is created by automatic, image-recognition creation via geometric pattern comparison after probabilistic calculation or visually. The numerical sequence determined is the following: The determined numerical sequence is defined in linear notation as follows:
(Shape) (fractal a, b, c) (cluster a, b, c, d) (contour a, b, c, d) (prefix A) (texture A) (postfix A) (prefix B) (texture B ) (Postfix B) (Lumen a, b, c):
3400 3441 14398 7410 8131290 6132402 111111. With the numerical sequence determined, crystal clusters from the bleeds of patients with unknown diagnosis are automatically compared for agreement. As a result, a diagnosis or information diagnosis in the preclinical area for prophylaxis and prevention is obtained. Example 3 Method of the invention for determining the numerical sequence from the crystal cluster determined in accordance with claim 1 from the blood of a man with the clinically confirmed diagnosis "Bechterew's disease". Determination of the sequence with automatic image recognition. The crystal cluster is placed on its slide under the light microscope and under the illumination of the dark field with an electronic camera to create an overall view in magnification 1 using a microscope objective with magnification 1 and an eyepiece connected in front of the camera scanned at magnification 10. Fig. 3-1 shows the result achieved with two separately occurring cluster groups. The left group consists of two rectangular clusters, one inside the other, the right group consists of a rectangle layered in an elliptical shape. According to the method of the invention, the shape and / or texture that appears most frequently, here the rectangle, and from that shape and / or texture that is the most differentiated, in this case the rectangle of the right group with the patch, is now sought Lens. To differentiate the internal drawing of the shapes and / or textures, the individual parts of the two groups are now scanned with the objective 4 . The results are Fig. 3-2 for the rectangle of the right group and Fig. 3-3 for the elliptical polygon, as well as Fig. 3-4 for the larger rectangle of the left group and Fig. 3-5 for the smaller one . The enlargement shows that the two rectangles of the left group also have an attached round shape, but not eliptoid, whereas the lower contrast of the higher magnification makes the eliptoid-like shape of the rectangle of the right group appear more diffuse. To determine the numerical sequence, the Coordinates of the rectangle of the right group taken, since this shape and / or texture from the set of most of the same has the highest formal differentiation. Since the rectangle to be determined does not appear on its own, but is connected to the polygon, it is not the individual shape of the rectangle that is determined alone, but what is to be determined is understood as a texture, i.e. as a complex form that consists of a dominant rectangle and a subdominant polygon. The rectangle is defined with 3122 on Table 1, its planar arrangement with the polygon with 85 from Table 11 and, since neither the cluster stem, shown here by the longitudinal axis of the rectangle, shows an expansion direction, nor the cluster branch, shown here by the transverse axis of the Rectangle, the values for table 111 and 1111 are each determined with 0. The rectangle of the right group moves over the polygon, which is defined as 21 according to Table 12. The rectangle shows a multi-tiered structure, which is defined by 3 according to Table 121, the outer border shape of the right group is not symmetrical and regular and is therefore defined according to Table 122 by 9. Since the rectangle of the group on the right shows a central radial stratification, this is defined according to Table 123 with 7. The group on the right is in a diffuse environment, whereby its border is defined by 4 according to Table 13. The internal contrast is strong to weak, which is defined by 2 according to Table 131. The group lies in sectors 1 and 2 of the overall cluster, which is defined by 3 according to Table 132. The overall shape of the group resulting from the rectangle and the polygon cannot be assigned to a regular geometric structure, which is defined by the value 0 according to Table 133. The rectangle is superimposed on an elliptical shape with pointed vertices, which is defined with the value 1 according to Table 21, with the value 0112 according to Table 2 and with the value 01 according to Table 22. The polygon passes under the rectangle at its outer limit and is defined from Table 31 with the value 6, from Table 3 with the value 7111 and from Table 32 with the value 15, since the longitudinal axis of the rectangle is at an angle of approximately that of the polygon 15 °. The rectangle is three-dimensional, its eliptoid is three-dimensional on the surrounding layering and the adjacent polygon is three-dimensional, which is defined according to Table 14 by the value 11, according to Table 23 by the value 40, according to Table 33 by the value 10. The numerical sequence for the right group of the crystal cluster and thus for the crystal cluster according to the method of the invention is thus defined in linear notation as follows:
(Shape) (fractal a, b, c) (cluster a, b, c, d) (contour a, b, c, d) (prefix A) (texture A) (postfix A) (prefix B) (texture B ) (Postfix B) (Lumen a, b, c):
3122 8500 21397 4230 1011201 6711115 114010. This determines the numerical sequence for the clinical picture Bechterew's disease for the patient with a confirmed diagnosis. In the same way, the numerical sequence of crystal clusters of bleeds with unknown diagnosis is determined according to the method of the invention. This is then entered into a database in which the numerical sequences of confirmed clinical diagnoses are stored. The degree of correspondence of the numerical sequences results in a probabilistic diagnosis for prophylaxis and prevention. In order to determine a resolution of finer, more distinctive internal structures that are different from other shapes and / or textures, the imaging scale 16 may also be necessary. The images show crystal clusters produced under the light microscope in the dark field. Fig. 1 corresponds to Example 1 in magnification 4, Fig. 2 corresponds to Example 2 in magnification 4, Figs. 3.1 to 3.5 correspond to Example 3, namely: Fig. 3.1: Overview of the crystal cluster in magnification 1, Fig. 3.2: Illustration of partial cluster 1 in magnification 4, Fig. 3.3: Illustration of partial cluster 2 in magnification 4, Fig. 3.4: Illustration of partial cluster 3 in magnification 4, Fig. 3.5: Illustration of the subcluster 4 in the scale 4. The method of the invention offers the advantage of the characteristic acquisition of complex and specific relationships in crystal clusters without the need for redundant data. This also has the advantage that diagnostic results are obtained for the first time without complex laboratory technology by comparing pattern recognition by determining numerical sequences. This also offers the advantage that economical computing power is achieved with optimal computing time.