Dozenal numbers

The dozenal digits are: 0 1 2 3 4 5 6 7 8 9 𝛘 Ɛ.

The dozenal numbers are made with combining those digits.

Transdecimal digits

Dek and El are the transdecimal digits.

They were orringinally when the Dozenalism started, they were debicted as: 𝛘 Ɛ

They are sometimes currently depicted like this: ↊ ↋

Numbers 10-ƐƐ

The number 10 is called "one doh".

$10 - \text{one doh}$

$11 - \text{one doh one}$

$12 - \text{one doh two}$

$13 - \text{one doh three}$

$14 - \text{one doh four}$

$15 - \text{one doh five}$

$16 - \text{one doh six}$

$17 - \text{one doh seven}$

$18 - \text{one doh eight}$

$19 - \text{one doh nine}$

$1\mathcal{X} - \text{one doh dek}$

$1\mathcal{E} - \text{one doh el}$

20 is "two doh"

21 is "two doh one"

22 is "two doh two" and so on.

Let's count by one doh up to 90.

$10$ one doh

$20$ two doh

$30$ three doh

$40$ four doh

$50$ five doh

$60$ six doh

$70$ seven doh

$80$ eight doh

$90$ nine doh

Let's count past 90 up to EE

90-9E will be easy:

$90$ nine doh

$91$ nine doh one

$92$ nine doh two

$93$ nine doh three

$94$ nine doh four

$95$ nine doh five

$96$ nine doh six

$97$ nine doh seven

$98$ nine doh eight

$99$ nine doh nine

$9\mathcal{X}$ nine doh dek

$9\mathcal{E}$ nine doh el

What is one more than 9Ɛ?

$9\mathcal{E} + 1 = \mathcal{X}0$ $\mathcal{X}0$ is dek doh and you will probably guess

$\mathcal{X}1$ is dek doh one,

$\mathcal{X}2$ is dek doh two and so on.

$\mathcal{XE} + 1 = \mathcal{E}0$ $\mathcal{E}0$ - el doh

$\mathcal{E}1$ - el doh one

$\mathcal{E}2$ - el doh two

$\mathcal{E}3$ - el doh three

$\mathcal{E}4$ - el doh four

$\mathcal{E5}$ - el doh five

$\mathcal{E}6$ - el doh six

$\mathcal{E}7$ - el doh seven

$\mathcal{E}8$ - el doh eight

$\mathcal{E}9$ - el doh nine

$\mathcal{EX}$ - el doh dek

$\mathcal{EE}$ - el doh el

Counting past ƐƐ

100 is one gro.

To represent dozens use the term "doh", and to represent grosses use the term "gro".

Examples:

$16\mathcal{E}$ is one gro six doh el

$23\mathcal{X}$ is two gro three doh dek

$32\mathcal{E}$ is three gro two doh el

$408$ is four gro eight

$591$ is five gro nine doh one

$6\mathcal{EX}$ is six gro el doh dek

$700$ is seven gro

$830$ is eight gro three doh

$9\mathcal{X}5$ is nine gro dek doh five

$\mathcal{XX}1$ is dek gro dek doh one

$\mathcal{EXE}$ is el gro dek doh el

$\mathcal{EEE}$ is el gro el doh el