# Transmission Tower puzzle

The subject of this article is from the initial release.
The information from this article is up-to-date as of 25 November, 2016. |

*The subject of this article is from the initial release.*

The information from this article is up-to-date as of 25 November, 2016.

**Transmission Tower** puzzles are a game mechanic.

## Contents

## Summary[edit | edit source]

Transmission Towers contain an interactive terminal that provides the player with a numerical puzzle to solve, along with some (random) flavor text.

The Options for solving a puzzle are randomly sorted, but in this article the correct solution will always be the first entry, and will be **Bolded**.

## Puzzle 1[edit | edit source]

This puzzle is the sequence of factorials, a_{n} = n! :

*2, *3, *4, *5, ***6**

1 - 2 - 6 - 24 - 120 - XXX

**720**- 620
- 180

## Puzzle 2[edit | edit source]

This puzzle is the sequence a_{n+1} = 2 * a_{n} - 1 with a_{1} = 23 :

23 * 2 - 1 = 45

23 - 45 - 89 - 177 - XXX

**353**- 186
- 392

## Puzzle 3[edit | edit source]

This puzzle is the sequence a_{n+1} = a_{n} - (7 + 1 - n) :

-7, -6, -5, **-4**

99 - 92 - 86 - 81 - XX

**77**- 79
- 95

## Puzzle 4[edit | edit source]

This puzzle is the sequence of factorials multiplied by two, a_{n} = 2 * n! :

*2, *3, *4, *5, ***6**

2 - 4 - 12 - 48 - 240 - XXX

**1440**- 1240
- 1540

## Puzzle 5[edit | edit source]

This puzzle is the sequence a_{n+1} = 2 * a_{n} - 1 with a_{1} = 17 :

17 * 2 - 1 = 33

17 - 33 - 65 - 129 - XXX

**257**- 258
- 261

## Puzzle 6[edit | edit source]

This puzzle is the sequence a_{n+1} = a_{n} - (9 + 1 - n) :

-9, -8, -7, **-6**

80 - 71 - 63 - 56 - XX

**50**- 49
- 48

## Puzzle 7[edit | edit source]

This puzzle is the reverse sequence of factorials, a_{n} = (8 - n)! :

/7, /6, /5, **/4**

5040 - 720 - 120 - 24 - X

**6**- 8
- 12

## Puzzle 8[edit | edit source]

This puzzle is the sequence a_{n+1} = 3 * a_{n} - 1 with a_{1} = 5 :

5 * 3 - 1 = 14

5 - 14 - 41 - 122 - XXX

**365**- 355
- 356

## Puzzle 9[edit | edit source]

This puzzle is two interleaved sequences:

a_{n+1} = _{n} + 2 with a_{1} = 1 :

a_{n+1} = _{n} + 2 with a_{1} = 5 :

The next term will be the next term of the first sequence, which is 7.

1, 3, 5, **7**

5, 7, 9,

1 - 5 - 3 - 7 - 5 - 9 - X

**7**- 8
- 6

## Puzzle 10[edit | edit source]

This puzzle is the Fibonacci sequence starting from 3,5 :

3 + 5 = 8

3 - 5 - 8 - 13 - 21 - XX

**34**- 32
- 35

## Puzzle 11[edit | edit source]

This puzzle is the sequence a_{n+1} = a_{n} + (2 + n) with a_{1} = 56 :

+3, +4, +5, +6, **+7**

56 - 59 - 63 - 68 - 74 - XX

**81**- 80
- 83

## Puzzle 12[edit | edit source]

This puzzle is the Fibonacci sequence starting from 1,3 :

1 + 3 = 4

1 - 3 - 4 - 7 -11 - 18 - XX

**29**- 28
- 27