binary decimal

常見例句

In most situations the calculation to return the result from binary to decimal for presentation purposes will remove any rounding error.
大多數(shù)情況下，為了顯示，從二進(jìn)制計算返回十進(jìn)制結(jié)果會移除一些四舍五入誤差。
These are based on the IEEE 754 standard, which defines a binary standard for 32-bit floating point and 64-bit double precision floating point binary-decimal numbers.
它們都依據(jù) IEEE 754 標(biāo)準(zhǔn)，該標(biāo)準(zhǔn)為 32 位浮點(diǎn)和 64 位雙精度浮點(diǎn)二進(jìn)制小數(shù)定義了二進(jìn)制標(biāo)準(zhǔn)。
Unless you are into reading binary, decimal, or hexadecimal or have a translator on hand, you would never know that that directory is a shared directory by the name of applications.
除非您能夠閱讀二進(jìn)制、十進(jìn)制或十六進(jìn)制，或者手邊有一個轉(zhuǎn)換器，否則您永遠(yuǎn)也不會知道那個目錄是名為 applications 的共享目錄。

Well, if we actually want to represent something like the number 7, well in binary, not actually in decimal like this.
如果你表達(dá),類似于7的數(shù)字，在二進(jìn)制中，它和十進(jìn)制可不太一樣。
哈佛公開課 - 計算機(jī)科學(xué)課程節(jié)選
Seventy-nine. In fact, if you add up each of these numbers, 9 you should get the decimal number 79 79 from this binary number here.
9，事實(shí)上，如果你把這些數(shù)字累加，你應(yīng)該能從這些二進(jìn)制中9,得到十進(jìn)制數(shù)。
哈佛公開課 - 計算機(jī)科學(xué)課程節(jié)選
But at the end of the day, and here's why we just went with binary and not decimal years ago, when you have one implement a computer with a physical device, it's actually really easy to represent the notion of on or off.
但是最終，之前我們采用二進(jìn)制,而不是十進(jìn)制，主要是因?yàn)楫?dāng)我們用一臺實(shí)體機(jī)器運(yùn)行計算機(jī)時，這實(shí)際上很容易用開或者關(guān)的概念來表示。
哈佛公開課 - 計算機(jī)科學(xué)課程節(jié)選