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Binary representation of the floating-point numbers.

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`@@ -79,6 +79,13 @@ I've tried to describe the logic behind the converting of floating-point numbers`
`79`	`79`
`80`	`80`	`> Checkout the [interactive version of this diagram](https://trekhleb.dev/blog/2021/binary-floating-point/) to play around with setting bits on and off, and seeing how it would influence the final result`
`81`	`81`
	`82`	`+Here is the number ranges that different floating-point formats support:`
	`83`	`+`
	`84`	`+\| Floating-point format \| Exp min \| Exp max \| Range \| Min positive \|`
	`85`	`+\| :-------------------- \| :------ \| :------ \| :--------------- \| :----------- \|`
	`86`	`+\| Half-precision \| −14 \| +15 \| ±65,504 \| 6.10 ×ばつ 10−5 \|`
	`87`	`+\| Single-precision \| −126 \| +127 \| ±3.4028235 ×ばつ 1038\| 1.18 ×ばつ 10−38 \|`
	`88`	`+`
`82`	`89`	Be aware that this is by no means a complete and sufficient overview of the IEEE 754 standard. It is rather a simplified and basic overview. Several corner cases were omitted in the examples above for simplicity of presentation (i.e. `-0`, `-∞`, `+∞` and `NaN` (not a number) values)
`83`	`90`
`84`	`91`	`## Code examples`

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