JPS60140430A - Multiplier circuit - Google Patents

Multiplier circuit

Info

Publication number
JPS60140430A
JPS60140430A JP25192483A JP25192483A JPS60140430A JP S60140430 A JPS60140430 A JP S60140430A JP 25192483 A JP25192483 A JP 25192483A JP 25192483 A JP25192483 A JP 25192483A JP S60140430 A JPS60140430 A JP S60140430A
Authority
JP
Japan
Prior art keywords
carry
tree
csa
gate
output
Prior art date
Legal status (The legal status is an assumption and is not a legal conclusion. Google has not performed a legal analysis and makes no representation as to the accuracy of the status listed.)
Granted
Application number
JP25192483A
Other languages
Japanese (ja)
Other versions
JPH0227686B2 (en
Inventor
Hideo Miyanaga
宮永 秀雄
Current Assignee (The listed assignees may be inaccurate. Google has not performed a legal analysis and makes no representation or warranty as to the accuracy of the list.)
Fujitsu Ltd
Original Assignee
Fujitsu Ltd
Priority date (The priority date is an assumption and is not a legal conclusion. Google has not performed a legal analysis and makes no representation as to the accuracy of the date listed.)
Filing date
Publication date
Application filed by Fujitsu Ltd filed Critical Fujitsu Ltd
Priority to JP25192483A priority Critical patent/JPH0227686B2/en
Priority to CA000469911A priority patent/CA1232072A/en
Priority to DE8484402615T priority patent/DE3485535D1/en
Priority to EP84402615A priority patent/EP0147296B1/en
Priority to AU36856/84A priority patent/AU550740B2/en
Priority to BR8406677A priority patent/BR8406677A/en
Priority to KR8408288A priority patent/KR900000477B1/en
Priority to US06/685,517 priority patent/US4727507A/en
Priority to ES539052A priority patent/ES539052A0/en
Publication of JPS60140430A publication Critical patent/JPS60140430A/en
Publication of JPH0227686B2 publication Critical patent/JPH0227686B2/en
Anticipated expiration legal-status Critical
Expired - Lifetime legal-status Critical Current

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Classifications

    • GPHYSICS
    • G06COMPUTING; CALCULATING OR COUNTING
    • G06FELECTRIC DIGITAL DATA PROCESSING
    • G06F7/00Methods or arrangements for processing data by operating upon the order or content of the data handled
    • G06F7/38Methods or arrangements for performing computations using exclusively denominational number representation, e.g. using binary, ternary, decimal representation
    • G06F7/48Methods or arrangements for performing computations using exclusively denominational number representation, e.g. using binary, ternary, decimal representation using non-contact-making devices, e.g. tube, solid state device; using unspecified devices
    • G06F7/52Multiplying; Dividing
    • G06F7/523Multiplying only
    • G06F7/527Multiplying only in serial-parallel fashion, i.e. one operand being entered serially and the other in parallel
    • G06F7/5272Multiplying only in serial-parallel fashion, i.e. one operand being entered serially and the other in parallel with row wise addition of partial products
    • G06F7/5275Multiplying only in serial-parallel fashion, i.e. one operand being entered serially and the other in parallel with row wise addition of partial products using carry save adders
    • GPHYSICS
    • G06COMPUTING; CALCULATING OR COUNTING
    • G06FELECTRIC DIGITAL DATA PROCESSING
    • G06F11/00Error detection; Error correction; Monitoring
    • G06F11/07Responding to the occurrence of a fault, e.g. fault tolerance
    • G06F11/0703Error or fault processing not based on redundancy, i.e. by taking additional measures to deal with the error or fault not making use of redundancy in operation, in hardware, or in data representation
    • G06F11/0751Error or fault detection not based on redundancy
    • G06F11/0763Error or fault detection not based on redundancy by bit configuration check, e.g. of formats or tags

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  • Engineering & Computer Science (AREA)
  • Physics & Mathematics (AREA)
  • General Physics & Mathematics (AREA)
  • Theoretical Computer Science (AREA)
  • Computational Mathematics (AREA)
  • Mathematical Analysis (AREA)
  • Mathematical Optimization (AREA)
  • Pure & Applied Mathematics (AREA)
  • General Engineering & Computer Science (AREA)
  • Computing Systems (AREA)
  • Quality & Reliability (AREA)

Abstract

PURPOSE:To speed up the operation while decreasing the gate number of a carry storing adder (CSA) tree by applying the loop back to the last CSA tree in a multiplier of the CSA tree system in a form of a G/P term. CONSTITUTION:The multiplier 1 of CSA trees 12, 13 connecting a CSA in a tree form inputs a sum (S) and a carry (C) of each bit being an intermediate output to a carry propagation adder (CPA)2, where the final output is obtained. In this case, the G/P unit generating a carry generating function (G) and a carry propagating function (P) from each bit of the inputs S, C is formed to an LSI at the multiplier 1, the output of registers 14, 15 is driven directly, the loop back to the CSA tree 13 is applied not with the S and C but with the G and P, then the gate number of the CSA tree is decreased.

Description

【発明の詳細な説明】 発明の技術分野 本発明は、C3A l−リーを用いた乗算回路に関し、
特に最終段C3A)リーへのループバックをGZP項の
形で行うことにより該C5A )リーのゲート数を節減
しようとするものである。
DETAILED DESCRIPTION OF THE INVENTION Technical Field of the Invention The present invention relates to a multiplication circuit using C3A L-Lee.
In particular, by looping back to the final stage C3A) in the form of a GZP term, the number of gates in the C5A) is reduced.

従来技術と問題点 桁上げ保存加算器(Carry 5ave Adder
 : CS A )を樹木状に接続したC3A )リー
を用いる乗算器では、中間的な出力(Partial 
Product )として各ピッI・毎の和(SUM:
S)と桁上げ(CARRY:C)が得られる。このSと
Cが桁上げ伝播加算器(Carry Propagat
e Adder : CP A)に入力され、こ\で加
算処理されて最終出力(FinalProduct )
を生じるが、中間的な出力を生じたC8Aトリーへも該
SC!:Cをループバックする。
Prior art and problems Carry 5ave Adder
In a multiplier that uses C3A) Lee which connects CS
Product) as the sum of each pitch (SUM:
S) and carry (CARRY:C) are obtained. These S and C form a carry propagation adder.
e Adder: Input to CP A), where addition processing is performed and final output (FinalProduct)
, but also to the C8A tree which produced an intermediate output. : Loop back C.

第1図にその一例を示す。同図において、■は乗算器(
Multtpiier) 、2は桁上げ伝播加算器(C
PA)である。これらは別のLSiであるが、更に乗算
器1はビット単位で複数チップに分けられることが多い
。乗算器1は、乗数iERを入力とするレコーダ(Re
coder ) 10と、その出力から被乗数CAND
に対する倍率を決める倍数ゲー) (Multiple
 Gate ) 11と、初段のC8Aトリー12およ
び最終段のC3A)リー13と、該C8八トリー13か
ら得られる各ピント毎の和Sと桁上げCをラッチするレ
ジスタ14.15と、該レジスタの各ビットに対応した
出力ゲート16゜17とを備え、C3A l−リ−13
には出力ゲー1〜16.17を通して上記のS、Cをル
ープバック(LOOP BACK )する。
An example is shown in FIG. In the figure, ■ is a multiplier (
Multtpeier), 2 is a carry propagation adder (C
PA). Although these are separate LSis, the multiplier 1 is often divided into multiple chips in bit units. Multiplier 1 is connected to a recorder (Re
coder ) 10 and the multiplicand CAND from its output
(Multiple game)
Gate) 11, the C8A tree 12 at the first stage and the C3A tree 13 at the final stage, registers 14 and 15 for latching the sum S and carry C for each focus obtained from the C8A tree 13, It is equipped with an output gate 16°17 corresponding to each bit,
Then, the above S and C are looped back (LOOP BACK) through output gates 1 to 16.17.

一方、CPA2は入力S、Cの各ビットから桁上げ生成
関数(Generate: G)と桁上げ伝播関数(P
ropagate : P)を生成するG/Pユニット
20と、生成されたG/P項から最終出力を生ずる桁上
げ予見ロジック(Carry Look−Ahead 
Logic:CLA)21、r\−フサムロシック(H
alf−5umLogic: HS) 22、フルサム
ロジック(Full−3umLogic: F S) 
23とを備える。
On the other hand, CPA2 generates a carry generation function (Generate: G) and a carry propagation function (P
ropagate: P) and a carry look-ahead logic (Carry Look-Ahead) that generates the final output from the generated G/P term.
Logic: CLA) 21, r\-Fusamurosic (H
alf-5umLogic: HS) 22, Full-3umLogic (FS)
23.

G/Pユニット20は第2図のようにアンドゲート20
1とオアゲート202で構成され、Gi=Ai−Bi 
・・・・・・(1)Pi=Ai+Bi ・・・・・・(
2)なるビット対応の出力Gi、Piを生ずる(iはビ
ット番号)。入力Ai、BiばC8Aトリー13からの
3 i、 C1+t である。
The G/P unit 20 is an AND gate 20 as shown in FIG.
1 and an or gate 202, Gi=Ai-Bi
・・・・・・(1) Pi=Ai+Bi ・・・・・・(
2) Generate outputs Gi and Pi corresponding to the bits (i is the bit number). The inputs Ai and Bi are 3 i and C1+t from the C8A tree 13.

ところでC3A)リーでは、トリー12は9人力を4出
力に絞る、トリー13はその4ビツトとループバンクさ
れてきた2ピッl−の計6ビツトをS、Cの2ビツトに
絞るなどの処理をし、このC3A)リーの最終段出力を
CPAで加算処理し、最終積とする。か−る演算におけ
るループバックをS、Cの形で行うとC3A )リ−1
3の構成が複雑になる。またレジスタ14.15の駆動
能力が他のLSi2のG/Pユニット20を駆動するに
不充分なとぎは出力ゲート16.17もビット対応で必
要となる欠点がある。
By the way, in C3A) Lee, tree 12 narrows down the power of nine people to four outputs, and tree 13 narrows down the 4 bits and the loop-banked 2 pins, a total of 6 bits, to 2 bits S and C. Then, the final stage output of this C3A) Lee is subjected to addition processing by the CPA to obtain the final product. If loopback in this operation is performed in the form of S, C, C3A) Lee-1
3 becomes complicated. Further, if the driving ability of the registers 14 and 15 is insufficient to drive the G/P unit 20 of the other LSi2, there is a drawback that the output gates 16 and 17 are also required to correspond to bits.

発明の目的 本発明は、上述したG/P項がS、Cの成分を含むこと
に着目し、これをC3A )リーヘループバソクするこ
とで上記の欠点を解決しようとするものである。
Object of the Invention The present invention focuses on the fact that the above-mentioned G/P term includes S and C components, and attempts to solve the above-mentioned drawbacks by applying a C3A) Rieher loop bath to this.

発明の構成 本発明は、C8Aトリーを用いて各ビット毎の和Sと桁
上げCをめ、更にP/Gユニットを用いて該和Sと桁上
げCから桁上げ生成関数Gと桁上げ伝播関数Pを生成し
、これらを用いて最終積をめる乗算回路において、該桁
上げ生成関数Gと桁上げ伝播関数PをC3A)リーの最
終段へループバックするようにしてなることを特徴とす
るが、以下図示の実施例を参照しながらこれを詳細に説
明する。
Structure of the Invention The present invention uses a C8A tree to calculate a sum S and a carry C for each bit, and further uses a P/G unit to calculate a carry generation function G and carry propagation from the sum S and carry C. In a multiplication circuit that generates a function P and calculates the final product using these, the carry generation function G and the carry propagation function P are looped back to the final stage of C3A) Lee. However, this will be explained in detail below with reference to the illustrated embodiment.

発明の実施例 第3図は本発明の一実施例を示す概略図で、第1図と同
一部分には同一符号が付しである。本例が第1図と異な
る点は2つある。第1はC3A )リー13へのループ
バック(LOOP BA(J )をS、 Cではなく、
G、Pにした点である。第2はG/Pユニット20を乗
算器1側のLSiに形成してレジスタ14.15の出力
で直接駆動するようにした点である。この場合、G/P
ユニット20が他のLSi2のCLA21.H822を
直接駆動できるようにするとは容易であり、これにより
第1図の出力ゲート16.17は省略できる。このこと
は必ずしも一般的なことではないが、設計上レジスタ1
4.15の駆動能力を大きくできない場合には有用であ
る。
Embodiment of the Invention FIG. 3 is a schematic diagram showing an embodiment of the invention, in which the same parts as in FIG. 1 are given the same reference numerals. This example differs from FIG. 1 in two ways. The first is C3A) Loopback to Lee 13 (LOOP BA(J) to S, not C,
This is the point that I made G and P. The second point is that the G/P unit 20 is formed in the LSi on the side of the multiplier 1 and is directly driven by the output of the registers 14 and 15. In this case, G/P
Unit 20 is CLA21 of another LSi2. It would be easy to directly drive the H822, and thus the output gates 16 and 17 in FIG. 1 could be omitted. This is not necessarily common, but by design register 1
This is useful when the driving capacity of the 4.15 cannot be increased.

次にG、P項のループバックによるゲート節減効果を説
明する。第4図は一般的なC3A単体のゲート構成で、
入力はα、β、Tの3種類、出力はC2Sの2種類であ
る。各記号に付した+、−の記号は、同じ信号をレベル
反転して使用するか(−の場合)、非反転のまま使用す
るか(+の場合)の違いを示している。得ようとする論
理は下表の通りで、第4図のゲート番号■〜■に対応づ
けである。
Next, the gate saving effect due to the loopback of the G and P terms will be explained. Figure 4 shows a typical C3A single gate configuration.
There are three types of inputs: α, β, and T, and two types of outputs: C2S. The + and - symbols attached to each symbol indicate whether the same signal is used with its level inverted (-) or used as it is not inverted (+). The logic to be obtained is shown in the table below, and is associated with the gate numbers ■ to ■ in FIG.

表 1 この8ゲートのC3Aは第6図に示ずC3Aツリー12
.13の大部分に使用される。白抜きの橢円が1つの8
ゲートC3A30を示す。C3Aツリー12ではこの8
ゲートC3A30を上段に3個、下段に2個というツリ
ー状に組合せて倍率ゲートMGからの3X3=9人力か
ら2X2’=4出力を生じさせている。CCは次の桁上
げを示す出力である。
Table 1 This 8-gate C3A is not shown in Figure 6. C3A tree 12
.. Used in most of the 13 cases. 8 with one white circle
Gate C3A30 is shown. In C3A tree 12, this 8
The gates C3A30 are combined in a tree shape, with three gates in the upper row and two gates in the lower row, to generate 2X2'=4 outputs from 3X3=9 human power from the multiplier gate MG. CC is an output indicating the next carry.

一方、C3Aツリー13でも8ゲートC3A 30は使
用されるが、P、GがループバンクされるC3Aには斜
線を付した6ゲートcsA4oを用いる。第5図はこの
6ゲートCS A4.0のゲート展開図で、入力はα、
c、pの3種類(+、−は前述の通り)、出力はC1S
の2種類である。表2はこの6ゲー)C3A40の論理
表で、ゲート表 2 第2図および弐(11,f21で示したようにG、Pに
はC2Sの成分が含まれるだけでなく、Gがアンド論理
、Pがオア論理であることから、G=1のときは2人力
が共に1なので必ずP=1になる。
On the other hand, the 8-gate C3A 30 is also used in the C3A tree 13, but the 6-gate csA4o shown with diagonal lines is used for the C3A in which P and G are loop banked. Figure 5 is a gate development diagram of this 6-gate CS A4.0, where the inputs are α,
Three types: c, p (+, - as mentioned above), output is C1S
There are two types. Table 2 is the logic table for C3A40 (6 games), and gate table 2. As shown in Figure 2 and 2 (11, f21), not only G and P include C2S components, but also G is AND logic, Since P is OR logic, when G=1, the power of two people is both 1, so P=1.

従って、表1においてβ−G、r=Pとするとゲート番
号■■のケースは共にゲート番号■のケースに集約され
る。これが表2のゲート番号■のケースに該当し、入力
Pは扱わなくとも良いという意味で×と記載しである。
Therefore, in Table 1, when β-G and r=P, the cases of gate number ■■ are combined into the case of gate number ■. This corresponds to the case of gate number ■ in Table 2, and is written as × to mean that the input P does not need to be handled.

これによりC3Aのゲートが1つ節約されるが、同様の
ことは表1の■■のケースについても当てはまるので、
これを表2では■のケースに集約し計2個のゲートを節
約している。このようにしても表2の出力C1Sの組合
せの種類は表1と変らない。参考までに表1の欄外に表
2との対応関係を示しである。
This saves one gate of C3A, but the same thing applies to the case ■■ in Table 1, so
In Table 2, this is summarized in case ■, saving a total of two gates. Even if this is done, the types of combinations of output C1S in Table 2 remain the same as in Table 1. For reference, the correspondence with Table 2 is shown outside the margin of Table 1.

第6図から明らかなようにC3A )リ−13の構成上
は8ゲートC3A30が多数で、6ゲートCS A 4
.0は1ビツトに1個の割りでしか用いない。しかし、
全体が56〜80ビツトになると6ゲートC3A40に
よるゲート節減効果はその56〜80倍されるので、全
体としては112〜160ゲートの節約になる。第6図
のSUNはC8Aトリー13の最終出力としての和を、
またCARRYはその桁上げを示す意味で用いてあり、
第3図のS、Cに相当する。
As is clear from FIG. 6, in the configuration of C3A) Lee-13, there are many 8-gate C3A30, and 6-gate CS A4
.. 0 is used only once per 1 bit. but,
When the total number is 56 to 80 bits, the gate saving effect due to the 6 gate C3A40 is multiplied by 56 to 80 times, resulting in a total saving of 112 to 160 gates. SUN in Figure 6 is the sum as the final output of C8A tree 13,
Also, CARRY is used to indicate a carry,
This corresponds to S and C in FIG.

第3図の乗数iERが2バイトであればC3Aトリー1
3へのループバックも2バイトになる。
If the multiplier iER in Figure 3 is 2 bytes, C3A tree 1
Loopback to 3 also takes 2 bytes.

上段のC3A l〜リ−12は1ビット当り9人力を第
6図に示したC3A群で4出力に絞り、下段のC3A 
I−リ−13はその4出力に更にループバンクの2人力
P、Gを加えた6人力を2出力S、Cに絞る動作をする
。この2出力S、Cを演算することで最終出力が得られ
るが、高速加算器ではG/PユニソI・20でG/P項
に変換してからこれを行う。具体例にはCI、A21の
ロジックを用いると同時にHS 22を止めた状態でF
S23を動作させて最終出力を得る。この間にC3A 
トリー13へのループバンクが並行して行なわれる。
The C3A l to Lee-12 in the upper row reduce the 9 manpower per bit to 4 outputs in the C3A group shown in Figure 6, and the C3A in the lower row
I-Lee-13 performs an operation to narrow down the six-man power, which is the four outputs plus the two-man power P and G of the loop bank, to two outputs S and C. The final output is obtained by calculating these two outputs S and C, but this is done after converting the two outputs S and C into a G/P term using a G/P Uniso I.20 in the high-speed adder. A concrete example uses the logic of CI and A21, and at the same time, F with HS 22 stopped.
Operate S23 to obtain the final output. During this time C3A
Loop banking to tree 13 is performed in parallel.

発明の効果 以上述べたように本発明によれば、csAトリ一方式の
乗算器で最終C3A )リーへのループバックをG/P
項の形で行うようにしたので、該csA1−リーのゲー
ト数を節減することができる。また該C3A I−リー
の出力を保持するレジスタと072項を生成するG/P
ユニットとの間に出力ゲートを介在させないLSi構成
をとればその分ゲート節約効果が増し、しかも該出力ゲ
ートの遅延がなくなることで動作の高速化が図れる。
Effects of the Invention As described above, according to the present invention, the loopback to the final C3A) is performed using the csA three-way multiplier.
Since this is done in the form of terms, the number of gates of the csA1-Lee can be reduced. There is also a register that holds the output of the C3A I-Lee and a G/P that generates the 072 term.
If an LSi configuration is adopted in which no output gate is interposed between the unit and the unit, the gate saving effect will be increased accordingly, and furthermore, the delay of the output gate will be eliminated, thereby increasing the speed of operation.

【図面の簡単な説明】[Brief explanation of the drawing]

第1図は従来のC3A )り一方式の乗算器を示すブロ
ック図、第2図はそのG/Pユニットの詳細図、第3図
は本発明の一実施例を示す概略ブロック図、第4図は一
般的な8ゲー1−C3Aの構成図、第5図は本発明に係
る6ゲー)C3Aの構成図、第6図は第3図のC3A 
)リ−の詳細図である。 図中、1は乗算器、2は桁上げ伝播加算器、12.13
はC3A )リー、20はG/Pユニット、30は8ゲ
ートC3A、40は6ゲートC3Aである。 出願人 富士通株式会社 代理人弁理士 青 柳 稔 第1図 第3図
FIG. 1 is a block diagram showing a conventional C3A) type multiplier, FIG. 2 is a detailed diagram of its G/P unit, FIG. 3 is a schematic block diagram showing an embodiment of the present invention, and FIG. The figure is a block diagram of a general 8-game 1-C3A, Figure 5 is a block diagram of a 6-game C3A according to the present invention, and Figure 6 is a block diagram of the C3A of Figure 3.
) is a detailed view of Lee. In the figure, 1 is a multiplier, 2 is a carry propagation adder, 12.13
20 is a G/P unit, 30 is an 8-gate C3A, and 40 is a 6-gate C3A. Applicant Fujitsu Ltd. Representative Patent Attorney Minoru Aoyagi Figure 1 Figure 3

Claims (1)

【特許請求の範囲】[Claims] C3A l−リーを用いて各ビット毎の和Sと桁上げC
をめ、更にP/Gユニットを用いて該和Sと桁上げCか
ら桁上げ生成関数Gと桁上げ伝播関数Pを生成し、これ
らを用いて最終積をめる乗算回路において、該桁上げ生
成関数Gと桁上げ伝播関数PをC3AI−リーの最終段
ヘルーブバックするようにしてなることを特徴とする乗
算回路。
C3A Sum S and carry C for each bit using L-Lee
Furthermore, a P/G unit is used to generate a carry generation function G and a carry propagation function P from the sum S and carry C, and these are used to calculate the final product in a multiplication circuit. A multiplication circuit characterized in that a generation function G and a carry propagation function P are heave-backed at the final stage of C3AI-Lee.
JP25192483A 1983-12-26 1983-12-27 JOZANKAIRO Expired - Lifetime JPH0227686B2 (en)

Priority Applications (9)

Application Number Priority Date Filing Date Title
JP25192483A JPH0227686B2 (en) 1983-12-27 1983-12-27 JOZANKAIRO
CA000469911A CA1232072A (en) 1983-12-26 1984-12-12 Multiplication circuit using a multiplier and a carry propagating adder
DE8484402615T DE3485535D1 (en) 1983-12-26 1984-12-17 MULTIPLIZER CIRCUIT.
EP84402615A EP0147296B1 (en) 1983-12-26 1984-12-17 Multiplication circuit
AU36856/84A AU550740B2 (en) 1983-12-26 1984-12-18 Multiplication circuit
BR8406677A BR8406677A (en) 1983-12-26 1984-12-21 MULTIPLICATION CIRCUIT
KR8408288A KR900000477B1 (en) 1983-12-26 1984-12-24 Multification circuits
US06/685,517 US4727507A (en) 1983-12-26 1984-12-24 Multiplication circuit using a multiplier and a carry propagating adder
ES539052A ES539052A0 (en) 1983-12-26 1984-12-26 MULTIPLICATION CIRCUIT FOR HIGH-SPEED MULTIPLIERS IN A COMPUTER SYSTEM

Applications Claiming Priority (1)

Application Number Priority Date Filing Date Title
JP25192483A JPH0227686B2 (en) 1983-12-27 1983-12-27 JOZANKAIRO

Publications (2)

Publication Number Publication Date
JPS60140430A true JPS60140430A (en) 1985-07-25
JPH0227686B2 JPH0227686B2 (en) 1990-06-19

Family

ID=17229992

Family Applications (1)

Application Number Title Priority Date Filing Date
JP25192483A Expired - Lifetime JPH0227686B2 (en) 1983-12-26 1983-12-27 JOZANKAIRO

Country Status (1)

Country Link
JP (1) JPH0227686B2 (en)

Cited By (1)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
JP4851614B1 (en) * 2010-10-15 2012-01-11 守 森 toothbrush

Families Citing this family (1)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
WO2011063086A1 (en) 2009-11-19 2011-05-26 Halliburton Energy Services, Inc. Downhole optical radiometry tool

Cited By (1)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
JP4851614B1 (en) * 2010-10-15 2012-01-11 守 森 toothbrush

Also Published As

Publication number Publication date
JPH0227686B2 (en) 1990-06-19

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