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Baire
(#87718322)
Level 1 Sandsurge
Click or tap to view this dragon in Predict Morphology.
Energy: 48/50
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Personal Style
![](/static/layout/profile/emblem-ancient.png)
Ancient dragons cannot wear apparel.
Skin
Scene
Measurements
Length
8.32 m
Wingspan
3.39 m
Weight
2688.57 kg
Genetics
White
Wasp (Sandsurge)
Wasp (Sandsurge)
White
Bee (Sandsurge)
Bee (Sandsurge)
Moon
Augment (Sandsurge)
Augment (Sandsurge)
Hatchday
Breed
Eye Type
Level 1 Sandsurge
EXP: 0 / 245
![Scratch](/static/cms/battle_items/495.png)
![Shred](/static/cms/battle_items/497.png)
STR
7
AGI
8
DEF
5
QCK
8
INT
6
VIT
6
MND
5
Biography
Baire
In set theory, the Baire space is the set of all infinite sequences of natural numbers with a certain topology. This space is commonly used in descriptive set theory, to the extent that its elements are often called "reals". It is denoted NN, ωω, by the symbol N or also ωω, not to be confused with the countable ordinal obtained by ordinal exponentiation.
The Baire space is defined to be the Cartesian product of countably infinitely many copies of the set of natural numbers, and is given the product topology (where each copy of the set of natural numbers is given the discrete topology). The Baire space is often represented using the tree of finite sequences of natural numbers.
The Baire space can be contrasted with Cantor space, the set of infinite sequences of binary digits.
In set theory, the Baire space is the set of all infinite sequences of natural numbers with a certain topology. This space is commonly used in descriptive set theory, to the extent that its elements are often called "reals". It is denoted NN, ωω, by the symbol N or also ωω, not to be confused with the countable ordinal obtained by ordinal exponentiation.
The Baire space is defined to be the Cartesian product of countably infinitely many copies of the set of natural numbers, and is given the product topology (where each copy of the set of natural numbers is given the discrete topology). The Baire space is often represented using the tree of finite sequences of natural numbers.
The Baire space can be contrasted with Cantor space, the set of infinite sequences of binary digits.
Click or tap a food type to individually feed this dragon only. The other dragons in your lair will not have their energy replenished.
Feed this dragon Insects.
Feed this dragon Meat.
This dragon doesn't eat Seafood.
This dragon doesn't eat Plants.
Exalting Baire to the service of the Lightweaver will remove them from your lair forever. They will leave behind a small sum of riches that they have accumulated. This action is irreversible.
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