Tonal Bitcoin: Difference between revisions
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Please note, that all numbers of TBC and its divisions/multipliers are written in Tonal, not decimal. | Please note, that all numbers of TBC and its divisions/multipliers are written in [http://en.wikipedia.org/wiki/John_W._Nystrom#Tonal_System_.28Hexadecimal.29 Tonal], not decimal. | ||
This means that instead of counting 0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10-- you count: 0, 1, 2, 3, 4, 5, 6, 7, 8, , 9, , , , , , 10. Some higher-value digits may require installing a [http://luke.dashjr.org/education/tonal/glyphs/fonts/ font]. | This means that instead of counting 0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10-- you count: 0, 1, 2, 3, 4, 5, 6, 7, 8, , 9, , , , , , 10. Some higher-value digits may require installing a [http://luke.dashjr.org/education/tonal/glyphs/fonts/ font]. | ||
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<small>* Tonal BitCoin and Decimal BitCoin can be differentiated by the pronunciation of the numbers. "One bitcoin", "two bitcoin", etc is decimal, but "an bitcoin", "de bitcoin" is tonal.</small> | <small>* Tonal BitCoin and Decimal BitCoin can be differentiated by the pronunciation of the numbers. "One bitcoin", "two bitcoin", etc is decimal, but "an bitcoin", "de bitcoin" is tonal.</small> | ||
The total number of Tonal BitCoins ever (analogous to the 21mil BTC) is just | The total number of Tonal BitCoins ever (analogous to the 21mil BTC) is just over 7.75059 tam-bitcoin. | ||
For more information on the Tonal system in general, please see [http://www.lulu.com/product/file-download/tonal-system/10991091 the book]. | For more information on the Tonal system in general, please see [http://www.lulu.com/product/file-download/tonal-system/10991091 the book]. |
Revision as of 05:59, 17 January 2011
Please note, that all numbers of TBC and its divisions/multipliers are written in Tonal, not decimal. This means that instead of counting 0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10-- you count: 0, 1, 2, 3, 4, 5, 6, 7, 8, , 9, , , , , , 10. Some higher-value digits may require installing a font.
Unit | BTC | TBC | Pronunciation |
---|---|---|---|
TBCᵇ | 0.00000001 | 0.0001 | BitCoin-bong |
TBCᵐ | 0.00000016 | 0.001 | BitCoin-mill |
TBCˢ | 0.00000256 | 0.01 | BitCoin-san |
TBCᵗ | 0.00004096 | 0.1 | BitCoin-ton |
TBC | 0.00065536 | 1 | BitCoin* |
ᵗTBC | 0.01048576 | 10 | Ton-BitCoin |
ˢTBC | 0.16777216 | 100 | San-Bitcoin |
ᵐTBC | 2.68435456 | 1000 | Mill-BitCoin |
ᵇTBC | 42.94967296 | 1,0000 | Bong-BitCoin |
2,814,749.76710656 | 1,0000,0000 | Tam-BitCoin |
* Tonal BitCoin and Decimal BitCoin can be differentiated by the pronunciation of the numbers. "One bitcoin", "two bitcoin", etc is decimal, but "an bitcoin", "de bitcoin" is tonal.
The total number of Tonal BitCoins ever (analogous to the 21mil BTC) is just over 7.75059 tam-bitcoin.
For more information on the Tonal system in general, please see the book.
Guessing TBC or BTC
Given variable 'value' in base units (uBTCents/TBCᵇ), one can guess whether it is properly Decimal BitCoin or Tonal BitCoin with the following pseudo-code:
if ( ! ( this % 0x10000 ) ) Choose Tonal BitCoin if ( ! ( this % 1000000 ) ) Choose Decimal BitCoin if ( ! ( this % 0x100 ) ) Choose Tonal BitCoin
Python
import math def formatBTC(n, addSign = False): s = "%0.2f BTC" % (math.ceil(n * 100) / 100.,) if addSign and n >= 0: s = "+" + s return s def Bitcoin2BTC(n): return n / 100000000. toTonalDict = dict(((57, u'\ue9d9'), (65, u'\ue9da'), (66, u'\ue9db'), (67, u'\ue9dc'), (68, u'\ue9dd'), (69, u'\ue9de'), (70, u'\ue9df'), (97, u'\ue9da'), (98, u'\ue9db'), (99, u'\ue9dc'), (100, u'\ue9dd'), (101, u'\ue9de'), (102, u'\ue9df'))) def formatTBC(n, addSign = False): s = "%x" % n n %= 1 if n: s += '.' while n: n *= 16 s += "%x" % n n %= 1 s = unicode(s).translate(toTonalDict) s += " TBC" if addSign and n > 0: s = "+" + s return s def Bitcoin2TBC(n): return n / 65536. def formatBitcoin(n, addSign = False): if not n % 0x10000: return formatTBC(Bitcoin2TBC(n), addSign); if not n % 1000000: return formatBTC(Bitcoin2BTC(n), addSign); if not n % 0x100: return formatTBC(Bitcoin2TBC(n), addSign); s = "%d uBTCents" % (n,); if addSign and n > 0: s = "+" + s; return s;