Difference between revisions of "Converting Binary Coded Decimal"
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\ ---------------------------- | \ ---------------------------- | ||
\ On entry, A=value 0-99 | \ On entry, A=value 0-99 | ||
| − | \ On exit, A=BCD value | + | \ On exit, A=BCD value &00-&99 |
\ X corrupted | \ X corrupted | ||
.BINtoBCD | .BINtoBCD | ||
| Line 17: | Line 17: | ||
LDA #&99 :\ Start with -1 in BCD form | LDA #&99 :\ Start with -1 in BCD form | ||
SED :\ Switch to Decimal arithmetic | SED :\ Switch to Decimal arithmetic | ||
| − | . | + | .BINtoBCDlp |
CLC:ADC #1 :\ Add 1 with BCD arithmetic | CLC:ADC #1 :\ Add 1 with BCD arithmetic | ||
| − | DEX:BPL | + | DEX :\ Decrement input value in X |
| + | BPL BINtoBCDlp :\ Loop until input value < 0 | ||
CLD:RTS :\ Switch back to Binary arithmetic | CLD:RTS :\ Switch back to Binary arithmetic | ||
| + | |||
| + | A BCD number can be converted to binary with the following 6502 code: | ||
| + | |||
| + | \ Convert BCD to Binary | ||
| + | \ -------------------------------------------- | ||
| + | \ On entry, A=BCD value &00-&99 | ||
| + | \ On exit, X=binary value 0-99 | ||
| + | \ A=corrupted | ||
| + | .BCDtoBIN | ||
| + | LDX #&FF :\ Start with result=-1 | ||
| + | SED :\ Switch to Decimal arithmetic | ||
| + | SEC :\ Prepare for subtraction | ||
| + | .BCDtoBINlp | ||
| + | INX :\ Add 1 to result | ||
| + | SBC #1 :\ Subtract 1 with BCD arithmetic | ||
| + | BCS BCDtoBINlp :\ Loop until BCD value < 0 | ||
| + | CLD:RTS :\ Switch back to Binary arithmetic | ||
[[User:Jgharston|Jgharston]] 21:11, 23 June 2007 (BST) | [[User:Jgharston|Jgharston]] 21:11, 23 June 2007 (BST) | ||
[[User:Jgharston|Jgharston]] ([[User talk:Jgharston|talk]]) 00:19, 3 October 2016 (UTC) | [[User:Jgharston|Jgharston]] ([[User talk:Jgharston|talk]]) 00:19, 3 October 2016 (UTC) | ||
Revision as of 17:57, 3 October 2016
Binary Coded Decimal (BCD) is a method of representing a decimal number as a hexadecimal value using the hex digits 0-9 and ignoring A-F. For example, the number 21 (hex &15) would be represented as &21 (decimal 33). It can be a convenient internal representation of decimal numbers as each hexadecimal digit can be displayed without any further processing. See Wikipedia. BCD values can be decoded with:
number% = VALSTR$~bcd%
Numbers can be encoded in BCD using:
bcd% = EVAL("&"+STR$number%)
A 7-bit binary number can be converted to BCD so it can be printed in hex with the following 6502 code:
\ Convert binary number to BCD \ ---------------------------- \ On entry, A=value 0-99 \ On exit, A=BCD value &00-&99 \ X corrupted .BINtoBCD TAX :\ Transfer number to X LDA #&99 :\ Start with -1 in BCD form SED :\ Switch to Decimal arithmetic .BINtoBCDlp CLC:ADC #1 :\ Add 1 with BCD arithmetic DEX :\ Decrement input value in X BPL BINtoBCDlp :\ Loop until input value < 0 CLD:RTS :\ Switch back to Binary arithmetic
A BCD number can be converted to binary with the following 6502 code:
\ Convert BCD to Binary \ -------------------------------------------- \ On entry, A=BCD value &00-&99 \ On exit, X=binary value 0-99 \ A=corrupted .BCDtoBIN LDX #&FF :\ Start with result=-1 SED :\ Switch to Decimal arithmetic SEC :\ Prepare for subtraction .BCDtoBINlp INX :\ Add 1 to result SBC #1 :\ Subtract 1 with BCD arithmetic BCS BCDtoBINlp :\ Loop until BCD value < 0 CLD:RTS :\ Switch back to Binary arithmetic
Jgharston 21:11, 23 June 2007 (BST)
Jgharston (talk) 00:19, 3 October 2016 (UTC)
