## General

Display information for equation id:math.267348.3 on revision:267348

* Page found: Consistent pricing process (eq math.267348.3)

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Occurrences on the following pages:

Hash: 97361f12a3555fc4fc4e2ffce1799ac3

TeX (original user input):

```i^{th}
```

TeX (checked):

```i^{th}
```

### LaTeXML (experimental; uses MathML) rendering

MathML (1.319 KB / 420 B) :

${\displaystyle i^{{th}}}$
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<mi id="p1.1.m1.1.2.1.1" xref="p1.1.m1.1.2.1.1.cmml">t</mi>
<mo id="p1.1.m1.1.2.1.3" xref="p1.1.m1.1.2.1.3.cmml">⁢</mo>
<mi id="p1.1.m1.1.2.1.2" xref="p1.1.m1.1.2.1.2.cmml">h</mi>
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<annotation encoding="application/x-tex" id="p1.1.m1.1b" xref="p1.1.m1.1.cmml">{\displaystyle i^{{th}}}</annotation>
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```

SVG (2.525 KB / 1.237 KB) :

### MathML with SVG or PNG fallback (recommended for modern browsers and accessibility tools) rendering

MathML (0 B / 8 B) :

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SVG (0 B / 8 B) :

PNG (0 B / 8 B) :

${\displaystyle i^{th}}$

## Translations to Computer Algebra Systems

### Translation to Maple

In Maple: `(i)^(t*h)`

Information about the conversion process:

I: You use a typical letter for a constant [the imaginary unit == the principal square root of -1].

We keep it like it is! But you should know that Maple uses I for this constant.

If you want to translate it as a constant, use the corresponding DLMF macro \iunit

i: the imaginary unit == the principal square root of -1 was translated to: i

### Translation to Mathematica

In Mathematica: `(i)^(t*h)`

Information about the conversion process:

I: You use a typical letter for a constant [the imaginary unit == the principal square root of -1].

We keep it like it is! But you should know that Mathematica uses I for this constant.

If you want to translate it as a constant, use the corresponding DLMF macro \iunit

i: the imaginary unit == the principal square root of -1 was translated to: i

## Similar pages

Calculated based on the variables occurring on the entire Consistent pricing process page

## Identifiers

• ${\displaystyle i}$
• ${\displaystyle t}$
• ${\displaystyle h}$

### MathML observations

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