JPS60246437A - Dividing circuit - Google Patents

Dividing circuit

Info

Publication number
JPS60246437A
JPS60246437A JP59102171A JP10217184A JPS60246437A JP S60246437 A JPS60246437 A JP S60246437A JP 59102171 A JP59102171 A JP 59102171A JP 10217184 A JP10217184 A JP 10217184A JP S60246437 A JPS60246437 A JP S60246437A
Authority
JP
Japan
Prior art keywords
flag
register
arithmetic
divisor
circuit
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
JP59102171A
Other languages
Japanese (ja)
Other versions
JPH0449138B2 (en
Inventor
Yuji Tanigawa
裕二 谷川
Toshiaki Suzuki
敏明 鈴木
Takashi Sakao
坂尾 隆
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.)
Panasonic Holdings Corp
Original Assignee
Matsushita Electric Industrial Co 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 Matsushita Electric Industrial Co Ltd filed Critical Matsushita Electric Industrial Co Ltd
Priority to JP59102171A priority Critical patent/JPS60246437A/en
Publication of JPS60246437A publication Critical patent/JPS60246437A/en
Publication of JPH0449138B2 publication Critical patent/JPH0449138B2/ja
Granted legal-status Critical Current

Links

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
    • G06F7/535Dividing only

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

Abstract

PURPOSE:To execute dividing operation processing without a code by detecting an overflow generated by addition or subtraction of a partial surplus and a divisor, by a carry flag, an arithmetic flag, and MSB of a result of operation. CONSTITUTION:An operating circuit 3 subtracts a value of a divisor register 2 from a value of a dividened register 1, sets a carry flag 5 to ''1'' if an overflow is generated, and sets it to ''0'' if it is not generated. The carry flag 5 is inputted to a quotient register 7, and the quotient register 7 is shifted to the left by 1 bit. an output of the operating circuit 3 is shifted to the left by 1 bit through a shifter 6 and inputted to the dividened register 1. An operation controlling circuit 8 sets an operating flag 4 to ''0'' if both the operating flag 4 and MSB of output data of the operating circuit 3 are ''0'', sets said flag to ''1'' if both of them are ''1'', sets the carry flag 5 in other cases. Addition and subtraction of a dividened and a divisor, and the shift repeat the operation by a word length + once of the divisor.

Description

【発明の詳細な説明】 産業上の利用分野 本発明は、デジタル計算機の基本演算の一つである除算
を実行する除算回路に関するものである。
DETAILED DESCRIPTION OF THE INVENTION Field of the Invention The present invention relates to a division circuit that performs division, which is one of the basic operations of a digital computer.

従来例の構成とその問題点 デジタル計算機の処理速度が向上し、基本演算の処理速
度を向上するために専用の除乗算口路を備えている。
Conventional configuration and its problems The processing speed of digital computers has improved, and dedicated division/multiply ports are provided to improve the processing speed of basic operations.

以下に従来の除算回路について説明する。A conventional division circuit will be explained below.

第1図は、従来の除算回路の構成図を示す。FIG. 1 shows a block diagram of a conventional division circuit.

1は除算演算の始めに被除数を入力し、除算演算の間は
部分剰余を保持し、除算演算の終了時には除算結果の余
シを保持する被除数レジスタ、2は除数を入カレ、除算
演算の間、値を保持する除数レジスタ、3は被除数レジ
スタ1の値と除数レジスタ2の値との加算あるいは減算
する演算回路、4は演算回路3の演算を示す演算フラグ
、6は演算回路3の演算結果によるキャリ出力を保持す
るキャリフラグ、6は演算回路3の出力を被除数レジス
タ1に入力する時に左に1ビツトシフトするシフタ、了
は演算の結果の商を保持する商レジスタ、8はキャリフ
ラグ5より、次の演算フラグを生成する演算制御回路、
9は除算演算処理を制御するタイミング制御回路である
1 is the dividend register that inputs the dividend at the beginning of the division operation, holds the partial remainder during the division operation, and holds the remainder of the division result at the end of the division operation. 2 is the register that inputs the divisor and holds the partial remainder during the division operation. , a divisor register that holds the value, 3 is an arithmetic circuit that adds or subtracts the value of dividend register 1 and the value of divisor register 2, 4 is an arithmetic flag indicating the operation of arithmetic circuit 3, and 6 is the arithmetic result of arithmetic circuit 3. 6 is a shifter that shifts the output of arithmetic circuit 3 to the left by 1 bit when inputting it to dividend register 1, R is a quotient register that holds the quotient of the result of the operation, and 8 is a carry flag from 5. , an arithmetic control circuit that generates the next arithmetic flag,
Reference numeral 9 denotes a timing control circuit that controls the division operation process.

以上のように構成された従来の除算回路について、以下
にその動作を説明する。
The operation of the conventional division circuit configured as described above will be described below.

非回復型除算では、状況に応じて商として+1か−1か
を選択する。商の選択過程では、それぞれの選択により
生じた誤差をその後のステップで補正し、補正のために
生じる加算、減算、シフトによる余分な遅れを除去する
In non-recovery division, either +1 or -1 is selected as the quotient depending on the situation. In the quotient selection process, errors caused by each selection are corrected in subsequent steps, and extra delays due to additions, subtractions, and shifts caused by the corrections are removed.

商の選択範囲は次式で与えられる。The selection range of the quotient is given by the following formula.

(コ+1) IRl<IDI・・・・・・・・・・・・・・・・・・
・・(1)絶対値は、それぞれの部分剰余R”1)(j
”J、1、・・、n−1)が正か負の数かをとりうろこ
とを示している。ここで除数りが、正の数のみをとりう
るとすると、(1)式は次のように書き換えられる。
(ko+1) IRl<IDI・・・・・・・・・・・・・・・・・・
...(1) The absolute value is each partial remainder R"1)(j
``J, 1,..., n-1) can be a positive or negative number.If we assume that the divisor can only take positive numbers, then equation (1) is as follows. It can be rewritten as

+ R(j+1 )l< D ・・・・・・・・・・・
・・・・・(2)(2)式より、剰余の絶対値が除数よ
シ小さい限シ、負の剰数を正に回復する必要がない。従
って、それぞれの繰返しにおいて部分剰余から除数を加
算か減算かをする。それぞれのステップで行なわれる操
作は次式で示される。
+ R(j+1)l<D・・・・・・・・・・・・
(2) From equation (2), as long as the absolute value of the remainder is smaller than the divisor, there is no need to restore a negative remainder to positive. Therefore, in each iteration, the divisor is added or subtracted from the partial remainder. The operations performed in each step are shown by the following equations.

上式に対応する商は、次のように決められる。The quotient corresponding to the above formula is determined as follows.

以上のアリゴリズムに従って、以下に回路の動作を説明
する。
The operation of the circuit will be explained below according to the above algorithm.

除算演算に必要な被除数および除数をそれぞれ被除数レ
ジスタ1と除数レジスタ2に入力する。
The dividend and divisor necessary for the division operation are input into dividend register 1 and divisor register 2, respectively.

入力された被除数および除数は(2)式を満足する値を
とる。演算回路3の加算か減算かを示す演算シフタop
f4は、(3)式に対応し、次のようKなる。
The input dividend and divisor take values that satisfy equation (2). Arithmetic shifter OP indicating addition or subtraction of arithmetic circuit 3
f4 corresponds to equation (3) and becomes K as follows.

除算演算の始めに演算フラグ4を1に設定する。Operation flag 4 is set to 1 at the beginning of the division operation.

演算フラグ4に従って演算回路3は被除数レジスタ1の
値から除数レジスタ2の値を減算する。
According to the calculation flag 4, the calculation circuit 3 subtracts the value of the divisor register 2 from the value of the dividend register 1.

演算回路3の加減算の結果九よジオ−バーフローが発生
した場合は、キャリフラグ5を1に設定し、オーバーフ
ローが発生しない場合は、キャリフラグ5をOK段設定
る。このキャリフラグ6を商レジスタ7の右入力よシ入
力し、商レジスタ7を左に1ビツトシフトする。キャリ
フラグ6は演算制御回路8を通して、演算フラグ4に入
力される。演算回路3の出力はシフタ6を通して左に1
ビツトシフトし被除数レジスタ1に入力される。
If a geooverflow occurs as a result of addition/subtraction in the arithmetic circuit 3, the carry flag 5 is set to 1, and if no overflow occurs, the carry flag 5 is set to the OK stage. This carry flag 6 is input to the right input of the quotient register 7, and the quotient register 7 is shifted to the left by 1 bit. The carry flag 6 is input to the calculation flag 4 through the calculation control circuit 8. The output of the arithmetic circuit 3 is sent to the left through the shifter 6.
Bit shifted and input to dividend register 1.

被除数と除数との加減算およびシフトは、除数の語長+
1回演算を繰シ返す。
Addition, subtraction, and shifts between the dividend and divisor are performed using the word length of the divisor +
Repeat the operation once.

除算処理の結果、商は商レジスタ7K、余シは被除数レ
ジスタ1に設定される。
As a result of the division process, the quotient is set in quotient register 7K and the remainder is set in dividend register 1.

以上の動作の流れを第2図に示すフローチャートで説明
する。
The flow of the above operation will be explained using the flowchart shown in FIG.

((イ)被除数および除数をそれぞれ被除数レジスタ1
と除数レジスタ2に入力する。(ロ)演算フラグ4を1
に設定する。(ハ)演算フラグ4がφならば加算、1な
らば減算を実行する。に)部分剰余と除数との加算を行
なう。(ホ)部分剰余から除数を減算する。
((a) Set the dividend and divisor in dividend register 1.
is input to divisor register 2. (b) Set calculation flag 4 to 1
Set to . (c) If the calculation flag 4 is φ, addition is performed, and if it is 1, subtraction is performed. ) Add the partial remainder and the divisor. (e) Subtract the divisor from the partial remainder.

(へ)演算結果よりキャリフラグを設定する。(ト)商
レジスタ7を左[1ビツトシフトする。(力演算フラグ
にキャリアラグを入力する。(す)演算処理が終了して
いなければG/今に戻る。0)演算の結果を商は商レジ
スタ7に、余シは被除数レジスタ1に設定され、以上の
流れを終了する。
(f) Set the carry flag based on the calculation result. (g) Shift quotient register 7 to the left [1 bit]. (Input the carrier lag to the force calculation flag. (S) If the calculation process has not finished, return to G/Now. 0) The quotient of the calculation is set in quotient register 7, and the remainder is set in dividend register 1. , the above flow ends.

しかしながら、上記のような構成では、(3)式の演算
を満足し、オーバーフローによる誤りを除くために、除
数のMSBを常にφに設定する必要があり、符号なしの
除算を取シ扱うことができない。
However, in the above configuration, in order to satisfy the operation in equation (3) and eliminate errors due to overflow, it is necessary to always set the MSB of the divisor to φ, and unsigned division cannot be handled. Can not.

発明の目的 本発明は、上記従来の問題点を解消し、部分剰余と除数
の演算によって生じるオーバーフロー、演算の結果のM
SBおよび演算フラグとにより、次の演算フラグを設定
することによシ、符号なしの除算を取シ扱うことができ
る除算回路を提供することを目的とする。
Purpose of the Invention The present invention solves the above-mentioned conventional problems and eliminates overflow caused by operations on partial remainders and divisors, and M
It is an object of the present invention to provide a division circuit that can handle unsigned division by setting the next operation flag using the SB and operation flag.

発明の構成 本発明は、部分剰余と除数の演算により生じるオーバー
フローと演算結果のMSBおよび演算フラグとにより、
次の演算フラグを設定することにより、符号なしの除算
処理をすることができるものである。
Structure of the Invention The present invention has the following features: an overflow caused by the operation of a partial remainder and a divisor, the MSB of the operation result, and the operation flag;
By setting the next operation flag, unsigned division processing can be performed.

実施例の説明 第3図は本発明の一実施例における除算回路の構成を示
すものである。
DESCRIPTION OF THE EMBODIMENT FIG. 3 shows the configuration of a division circuit in an embodiment of the present invention.

第3図において、1は除算演算の始めに被除数を入力し
、除算演算の間は部分剰余を保持し、除算演算の終了時
には除算結果の余りを保持する被除数レジスタ、2は除
数を入力し、除算演算の間、値を保持する除数レジスタ
、3は被除数レジスタ1(7)iと除数レジスタ2の値
との加算あるいは減算する演算回路、4は演算回路3の
演算を示す演算フラグ、5は演算回路3の演算結果によ
るキャリ出力を保持するキャリフラグ、6は演算回路3
の出力を被除数レジスタ1に入力する時に左[1ビツト
シフトするシック、了は演算の結果の商を保持する商レ
ジスタ、8は演算回路3の出力データのMSBと、演算
フラグ4およびキャリフラグ5より、次の演算フラグを
生成する演算制御回路、9は除算演算処理を制御するタ
イミング制御回路である。
In FIG. 3, 1 is a dividend register that inputs the dividend at the beginning of the division operation, holds the partial remainder during the division operation, and holds the remainder of the division result at the end of the division operation, 2 inputs the divisor, 3 is an arithmetic circuit that adds or subtracts the value of dividend register 1 (7) i and divisor register 2, 4 is an arithmetic flag indicating the operation of arithmetic circuit 3, and 5 is a divisor register that holds a value during a division operation. A carry flag that holds the carry output based on the calculation result of the calculation circuit 3, 6 is the calculation circuit 3
When the output of is input to the dividend register 1, the output is shifted by 1 bit to the left. , an arithmetic control circuit that generates the next arithmetic flag, and 9 a timing control circuit that controls the division arithmetic process.

以上のように構成された本実施例の除算回路について以
下にその動作を説明する。
The operation of the division circuit of this embodiment configured as described above will be explained below.

除算演算に必要な被除数および除数をそれぞれ被除数レ
ジスタ1と除数レジスタ2に入力する。
The dividend and divisor necessary for the division operation are input into dividend register 1 and divisor register 2, respectively.

入力された被除数および除数は(2)式を満足する値を
とる。演算回路3の加算か減算かを示す演算フラグop
f4は、(5)式となる。
The input dividend and divisor take values that satisfy equation (2). Arithmetic flag op indicating addition or subtraction of arithmetic circuit 3
f4 is expressed as equation (5).

除算演算の始めに演算フラグ4を1に設定する。Operation flag 4 is set to 1 at the beginning of the division operation.

演算フラグ4に従って演算回路3は被除数レジスタ1の
値から除数″レジスタ2の値を減算する。演算回路3の
加減算の結果によりオーバーフローが発生した場合は、
キャリフラグ6を1に設定し、オーバーフローが発生し
ない場合は、キャリフラグ6を0に設定する。このキャ
リフラグ6を商レジメタの右入力よシ入力し、商レジス
タを左に1ビツトシフトする。演算回路3の出力はシフ
タ6を通して左に1ビツトシフトし被除数レジスタ1に
人力する。
According to the calculation flag 4, the calculation circuit 3 subtracts the value of the divisor register 2 from the value of the dividend register 1. If an overflow occurs as a result of addition and subtraction in the calculation circuit 3,
Carry flag 6 is set to 1, and if no overflow occurs, carry flag 6 is set to 0. This carry flag 6 is input to the right input of the quotient register, and the quotient register is shifted one bit to the left. The output of the arithmetic circuit 3 is shifted to the left by 1 bit through a shifter 6 and input to the dividend register 1.

演算制御回路8は、演算フラグ4が0の時に演算回路3
の出力データのMSBが0ならば、演算フラグ4を0に
設定し、演算フラグ4が1の時に演算回路3の出力デー
タのMSBが1ならば、演算フラグ4を1に設定する。
The arithmetic control circuit 8 controls the arithmetic circuit 3 when the arithmetic flag 4 is 0.
If the MSB of the output data of the calculation circuit 3 is 0, the calculation flag 4 is set to 0, and if the calculation flag 4 is 1 and the MSB of the output data of the calculation circuit 3 is 1, the calculation flag 4 is set to 1.

その他の場合は、キャリアラグ5を演算フラグ4に設定
する。被除数と除数との加減算およびシフトは、除数の
語長+1回演算を繰シ返す。除算処理の結果、商は商レ
ジスタ7に、余りは被除数レジスタ11C設定される。
In other cases, carrier lag 5 is set to calculation flag 4. Addition, subtraction, and shifting between the dividend and the divisor are repeated by the word length of the divisor + one time. As a result of the division process, the quotient is set in the quotient register 7 and the remainder is set in the dividend register 11C.

以上の動作の流れを第4図に示すフローチャートで説明
する。
The flow of the above operation will be explained using the flowchart shown in FIG.

(・つ被除数および除数をそれぞれ被除数レジスタ1と
除数レジスタ2に入力する。(コ)演算フラグ4を1に
設定する。(ハ)演算フラグ4が−ならば加算、1なら
ば減算を実行する。に)部分剰余と除数との加算を行な
う。(ホ)部分剰余から除数を減算する。
(・Input the dividend and divisor to dividend register 1 and divisor register 2, respectively. (C) Set calculation flag 4 to 1. (C) If calculation flag 4 is -, execute addition; if calculation flag 4 is 1, execute subtraction. .) Add the partial remainder and the divisor. (e) Subtract the divisor from the partial remainder.

(ハ)演算結果よりキャリフラグ5を設定する。(ト)
商レジスタ7を左に1ビツトシフトする。←→演算フラ
グ4と出力データのMSBとを比較し、等しければ演算
フラグの値を変えない。(す)演算フラグ4にキャリフ
ラグ5を入力する。0)演算処理が終了していなければ
(ハ)に戻る。Qり演算の結果を商は商レジスタ7K、
余シは被除数レジスタ1に設定され、以上の流れを終了
する。
(c) Set carry flag 5 based on the calculation result. (to)
Shift quotient register 7 to the left by 1 bit. ←→ Compare calculation flag 4 and the MSB of the output data, and if they are equal, do not change the value of the calculation flag. (S) Input carry flag 5 to calculation flag 4. 0) If the arithmetic processing has not been completed, return to (c). The quotient of the result of the Qarithmetic operation is stored in the quotient register 7K,
The remainder is set in dividend register 1, and the above flow is completed.

発明の効果 本発明の除算回路は部分剰余と除数との加算あるいは減
算により生じるオーバーフローをキャリフラグと演算フ
ラグおよび演算結果のMSBより検出し、次の演算フラ
グを操作することによシ、符号なしの除算演算を処理す
ることができ、その実用的効果は大きい。
Effects of the Invention The division circuit of the present invention detects an overflow caused by addition or subtraction between a partial remainder and a divisor from a carry flag, an arithmetic flag, and the MSB of an arithmetic result, and manipulates the next arithmetic flag. can handle division operations, and its practical effects are great.

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

第1図は従来の除算回路の構成を示すグロック図、第2
図は従来の除算回路の動作を示すブローチ、ヤード、第
3図は本発明の一実施例における除算回路の構成を示す
ブロック図、第4図は本発明の除算回路の動作を示すフ
ローチャートである。 1・・・・・・被除数レジスタ、2 ・除数レジスタ、
3・ ・演算回路、4 ・演算フラッグ、5 ・・キャ
リフラグ、6・・・・・シフタ、7・・・・・・商レジ
スタ、8・・・・演算制御回路、9・・・・タイミング
制御回路。
Figure 1 is a block diagram showing the configuration of a conventional division circuit;
3 is a block diagram showing the configuration of a division circuit according to an embodiment of the present invention, and FIG. 4 is a flowchart showing the operation of the division circuit of the present invention. . 1... Dividend register, 2 - Divisor register,
3. Arithmetic circuit, 4 Arithmetic flag, 5 Carry flag, 6 Shifter, 7 Quotient register, 8 Arithmetic control circuit, 9 Timing. control circuit.

Claims (1)

【特許請求の範囲】[Claims] 被除数を入力し、除算演算の間は部分剰余を保持し、演
算の終了時にけ余シを保持する被除数レジスタと、除数
を入力し、前記除算演算の間、値を保持する除数レジス
タと、前記被除数レジスタの値と前記除数レジスタの値
との加算または減算を行なう演算回路と、前記演算回路
の演算を示す演算フラグと、前記演算回路の演算結果に
よるキャリ出力を保持するキャリフラグと、前記演算回
路の出力を前記被除数レジスタに入力する時に左に1ビ
ット分シフトするシックと、演算結果の商を保持する商
レジスタと、演算処理を制御するタイミング制御回路と
、部分剰余と除数との加算あるいは減算により生じるオ
ーバーフローを前記キャリフラグと前記演算フラグと演
算結果のMSBよシ検出し、前記演算フラグを操作する
演算制御回路とを備えたことを特徴とする除算回路。
a dividend register for inputting a dividend, holding a partial remainder during a division operation, and holding a remainder at the end of the operation; a divisor register for inputting a divisor and holding a value during said division operation; an arithmetic circuit that adds or subtracts the value of the dividend register and the value of the divisor register; an arithmetic flag that indicates the arithmetic operation of the arithmetic circuit; a carry flag that holds a carry output based on the arithmetic result of the arithmetic circuit; A thick circuit that shifts the output of the circuit by one bit to the left when inputting it to the dividend register, a quotient register that holds the quotient of the operation result, a timing control circuit that controls the operation process, and an addition or A division circuit comprising: an arithmetic control circuit that detects an overflow caused by subtraction according to the carry flag, the arithmetic flag, and the MSB of the arithmetic result, and operates the arithmetic flag.
JP59102171A 1984-05-21 1984-05-21 Dividing circuit Granted JPS60246437A (en)

Priority Applications (1)

Application Number Priority Date Filing Date Title
JP59102171A JPS60246437A (en) 1984-05-21 1984-05-21 Dividing circuit

Applications Claiming Priority (1)

Application Number Priority Date Filing Date Title
JP59102171A JPS60246437A (en) 1984-05-21 1984-05-21 Dividing circuit

Publications (2)

Publication Number Publication Date
JPS60246437A true JPS60246437A (en) 1985-12-06
JPH0449138B2 JPH0449138B2 (en) 1992-08-10

Family

ID=14320254

Family Applications (1)

Application Number Title Priority Date Filing Date
JP59102171A Granted JPS60246437A (en) 1984-05-21 1984-05-21 Dividing circuit

Country Status (1)

Country Link
JP (1) JPS60246437A (en)

Cited By (1)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
EP1133059A1 (en) * 2000-03-10 2001-09-12 Koninklijke Philips Electronics N.V. Frequency converter allowing the programming of a non-integer divider ratio by using a unique control word

Citations (2)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
JPS52132751A (en) * 1976-04-30 1977-11-07 Hitachi Ltd Operational unit
JPS588352A (en) * 1981-07-06 1983-01-18 Toshiba Corp Dividing circuit

Patent Citations (2)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
JPS52132751A (en) * 1976-04-30 1977-11-07 Hitachi Ltd Operational unit
JPS588352A (en) * 1981-07-06 1983-01-18 Toshiba Corp Dividing circuit

Cited By (1)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
EP1133059A1 (en) * 2000-03-10 2001-09-12 Koninklijke Philips Electronics N.V. Frequency converter allowing the programming of a non-integer divider ratio by using a unique control word

Also Published As

Publication number Publication date
JPH0449138B2 (en) 1992-08-10

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