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Once upon a time, in a faraway corner of the universe, there existed an extraordinary planet known as Zootopia. It was unlike any other world in the cosmos because, on Zootopia, animals ruled. From the majestic lions to the clever foxes, each species had its own society, culture, and way of life.

Once upon a time, in a faraway corner of the universe, there existed an extraordinary planet known as Zootopia. It was unlike any other world in the cosmos because, on Zootopia, animals ruled. From the majestic lions to the clever foxes, each species had its own society, culture, and way of life.

Gotta tell you about this super awesome girl named Sakura, living it up in Tokyo city. She's like this total badass, you know? She's got that fierce warrior vibe going on, and she's proud of her Japanese heritage.

Gotta tell you about this super awesome girl named Sakura, living it up in Tokyo city. She's like this total badass, you know? She's got that fierce warrior vibe going on, and she's proud of her Japanese heritage.

Let me tell you about this amazing guy named Hiroshi. He's a 23-year-old speed car racer who lives for the thrill of the race, just like Sakura. Hiroshi and Sakura are not only fierce competitors on the tracks, but they're also really good friends. And who knows, maybe there's something more between them, but it's a secret that nobody knows for sure.

Gotta tell you about this super awesome girl named Sakura, living it up in Tokyo city. She's like this total badass, you know? She's got that fierce warrior vibe going on, and she's proud of her Japanese heritage.

Gotta tell you about this super awesome girl named Sakura, living it up in Tokyo city. She's like this total badass, you know? She's got that fierce warrior vibe going on, and she's proud of her Japanese heritage.

Gotta tell you about this super awesome girl named Sakura, living it up in Tokyo city. She's like this total badass, you know? She's got that fierce warrior vibe going on, and she's proud of her Japanese heritage.

Once upon a time, in a faraway corner of the universe, there existed an extraordinary planet known as Zootopia. It was unlike any other world in the cosmos because, on Zootopia, animals ruled. From the majestic lions to the clever foxes, each species had its own society, culture, and way of life.

Once upon a time, in a faraway corner of the universe, there existed an extraordinary planet known as Zootopia. It was unlike any other world in the cosmos because, on Zootopia, animals ruled. From the majestic lions to the clever foxes, each species had its own society, culture, and way of life.

Once upon a time, in a faraway corner of the universe, there existed an extraordinary planet known as Zootopia. It was unlike any other world in the cosmos because, on Zootopia, animals ruled. From the majestic lions to the clever foxes, each species had its own society, culture, and way of life.

Let me tell you about this amazing guy named Hiroshi. He's a 23-year-old speed car racer who lives for the thrill of the race, just like Sakura. Hiroshi and Sakura are not only fierce competitors on the tracks, but they're also really good friends. And who knows, maybe there's something more between them, but it's a secret that nobody knows for sure.

Let me tell you about this amazing guy named Hiroshi. He's a 23-year-old speed car racer who lives for the thrill of the race, just like Sakura. Hiroshi and Sakura are not only fierce competitors on the tracks, but they're also really good friends. And who knows, maybe there's something more between them, but it's a secret that nobody knows for sure.

Once upon a time, in a faraway corner of the universe, there existed an extraordinary planet known as Zootopia. It was unlike any other world in the cosmos because, on Zootopia, animals ruled. From the majestic lions to the clever foxes, each species had its own society, culture, and way of life.

Let me tell you about this amazing guy named Hiroshi. He's a 23-year-old speed car racer who lives for the thrill of the race, just like Sakura. Hiroshi and Sakura are not only fierce competitors on the tracks, but they're also really good friends. And who knows, maybe there's something more between them, but it's a secret that nobody knows for sure.

Let me tell you about this amazing guy named Hiroshi. He's a 23-year-old speed car racer who lives for the thrill of the race, just like Sakura. Hiroshi and Sakura are not only fierce competitors on the tracks, but they're also really good friends. And who knows, maybe there's something more between them, but it's a secret that nobody knows for sure.

Once upon a time, in a faraway corner of the universe, there existed an extraordinary planet known as Zootopia. It was unlike any other world in the cosmos because, on Zootopia, animals ruled. From the majestic lions to the clever foxes, each species had its own society, culture, and way of life.

Let me tell you about this amazing guy named Hiroshi. He's a 23-year-old speed car racer who lives for the thrill of the race, just like Sakura. Hiroshi and Sakura are not only fierce competitors on the tracks, but they're also really good friends. And who knows, maybe there's something more between them, but it's a secret that nobody knows for sure.

Gotta tell you about this super awesome girl named Sakura, living it up in Tokyo city. She's like this total badass, you know? She's got that fierce warrior vibe going on, and she's proud of her Japanese heritage.

Gotta tell you about this super awesome girl named Sakura, living it up in Tokyo city. She's like this total badass, you know? She's got that fierce warrior vibe going on, and she's proud of her Japanese heritage.

Twenty-three is the ninth prime number, the smallest odd prime that is not a twin prime. Twenty-three is also the fifth factorial prime,[1] the second Woodall prime.[2] It is an Eisenstein prime with no imaginary part and real part of the form 3n − 1. 23 is the third base-10 repunit prime exponent after 2 and 19.[3] The fifth Sophie Germain prime[4] and the fourth safe prime,[5] 23 is the next to last member of the first Cunningham chain of the first kind to have five terms (2, 5, 11, 23, 47). Since 14! + 1 is a multiple of 23 but 23 is not one more than a multiple 14, 23 is a Pillai prime.[6] 23 is the smallest odd prime to be a highly cototient number, as the solution to x − φ(x) for the integers 95, 119, 143, 529.[7] 23 is the firs...

digital illustration / post-apocalyptic landscape Apocalyptic and post-apocalyptic fiction is a subgenre of science fiction, science fantasy or horror fiction literature in which the Earth's technological civilization is collapsing or has collapsed. The apocalypse event may be climatic, such as runaway climate change; natural, such as an impact event; man-made, such as nuclear warfare; medical, such as a plague or virus, whether natural or man-made; or imaginative, such as zombie apocalypse or alien invasion. The story may involve attempts to prevent an apocalypse event, deal with the impact and consequences of the event itself, or it may be post-apocalyptic, set after the event. The time frame may be immediately after the catastroph...

In the beginning, various Hindus wrote 7 more or less in one stroke as a curve that looks like an uppercase J vertically inverted. The western Ghubar Arabs' main contribution was to make the longer line diagonal rather than straight, though they showed some tendencies to making the character more rectilinear. The eastern Arabs developed the character from a 6 lookalike into an uppercase V lookalike. Both modern Arab forms influenced the European form, a two-stroke character consisting of a horizontal upper line joined at its right to a line going down to the bottom left corner, a line that is slightly curved in some font variants. As is the case with the European glyph, the Cham and Khmer glyph for 7 also evolved to look like their glyph...

giant steps

January daydream concept illustration

digital illustration

russian morning

31 is the number of regular polygons with an odd number of sides that are known to be constructible with compass and straightedge. 31 is the third Mersenne prime (25 − 1)[1] and the eighth Mersenne prime exponent, as well as the fourth primorial prime, and together with twenty-nine, a primorial prime, it comprises a twin prime. As a Mersenne prime, 31 is related to the perfect number 496, since 496 = 2(5 − 1)(25 − 1). 31 is also the 4th lucky prime[2] and the 11th supersingular prime.[3] 31 is a centered triangular number,[4] the first prime centered pentagonal number[5] and a centered decagonal number.[6] 31 is the eighth happy number.[7] For the Steiner tree problem, 31 is the number of possible Steiner topologies for Stein...

To all space pilotes and those of us who feel like it :-)

just thinking..

For DIY lovers and those that feel like it :-)

It really doesn't matter

Forever and ever, and ever, and e...

well.. play it again please.

It really doesn't matter

I don't know, You don't know, We don't know...