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visualizingmath: Impossible Figures - Art by Oscar Reutersvärd Oscar Reutersvärd (1915–2002), widely acknowledged as “the father of the impossible figure”, was a Swedish graphic artist who in 1934 pioneered the art of 3D drawings which may initially appear feasible, yet cannot be physically constructed. Born on November 29, 1915 in Stockholm, Sweden, he reportedly suffered from dyslexia and had difficulty estimating the distance and size of objects. But his family was artistic, and encouraged his painting and sculpture efforts. Do these look possible to you? visualizingmath: Impossible Figures - Art by Oscar Reutersvärd Oscar Reutersvärd (1915–2002), widely acknowledged as “the father of the impossible figure”, was a Swedish graphic artist who in 1934 pioneered the art of 3D drawings which may initially appear feasible, yet cannot be physically constructed. Born on November 29, 1915 in Stockholm, Sweden, he reportedly suffered from dyslexia and had difficulty estimating the distance and size of objects. But his family was artistic, and encouraged his painting and sculpture efforts. Do these look possible to you? visualizingmath: Impossible Figures - Art by Oscar Reutersvärd Oscar Reutersvärd (1915–2002), widely acknowledged as “the father of the impossible figure”, was a Swedish graphic artist who in 1934 pioneered the art of 3D drawings which may initially appear feasible, yet cannot be physically constructed. Born on November 29, 1915 in Stockholm, Sweden, he reportedly suffered from dyslexia and had difficulty estimating the distance and size of objects. But his family was artistic, and encouraged his painting and sculpture efforts. Do these look possible to you? visualizingmath: Impossible Figures - Art by Oscar Reutersvärd Oscar Reutersvärd (1915–2002), widely acknowledged as “the father of the impossible figure”, was a Swedish graphic artist who in 1934 pioneered the art of 3D drawings which may initially appear feasible, yet cannot be physically constructed. Born on November 29, 1915 in Stockholm, Sweden, he reportedly suffered from dyslexia and had difficulty estimating the distance and size of objects. But his family was artistic, and encouraged his painting and sculpture efforts. Do these look possible to you? visualizingmath: Impossible Figures - Art by Oscar Reutersvärd Oscar Reutersvärd (1915–2002), widely acknowledged as “the father of the impossible figure”, was a Swedish graphic artist who in 1934 pioneered the art of 3D drawings which may initially appear feasible, yet cannot be physically constructed. Born on November 29, 1915 in Stockholm, Sweden, he reportedly suffered from dyslexia and had difficulty estimating the distance and size of objects. But his family was artistic, and encouraged his painting and sculpture efforts. Do these look possible to you? visualizingmath: Impossible Figures - Art by Oscar Reutersvärd Oscar Reutersvärd (1915–2002), widely acknowledged as “the father of the impossible figure”, was a Swedish graphic artist who in 1934 pioneered the art of 3D drawings which may initially appear feasible, yet cannot be physically constructed. Born on November 29, 1915 in Stockholm, Sweden, he reportedly suffered from dyslexia and had difficulty estimating the distance and size of objects. But his family was artistic, and encouraged his painting and sculpture efforts. Do these look possible to you?

visualizingmath:

Impossible Figures - Art by Oscar Reutersvärd

Oscar Reutersvärd (1915–2002), widely acknowledged as “the father of the impossible figure”, was a Swedish graphic artist who in 1934 pioneered the art of 3D drawings which may initially appear feasible, yet cannot be physically constructed. Born on November 29, 1915 in Stockholm, Sweden, he reportedly suffered from dyslexia and had difficulty estimating the distance and size of objects. But his family was artistic, and encouraged his painting and sculpture efforts.

Do these look possible to you?

Reblogged 3 days ago from ndavid42 (Originally from visualizingmath) 6,894 notes
twocubes: So, the euler spiral! It’s the big one at the top. It’s traced out by the parametric equations written under it. I thought something interesting would happen if I replaced the cosine and the sine with the derivatives of the parameterizations of various other curves, and then this happened. twocubes: So, the euler spiral! It’s the big one at the top. It’s traced out by the parametric equations written under it. I thought something interesting would happen if I replaced the cosine and the sine with the derivatives of the parameterizations of various other curves, and then this happened. twocubes: So, the euler spiral! It’s the big one at the top. It’s traced out by the parametric equations written under it. I thought something interesting would happen if I replaced the cosine and the sine with the derivatives of the parameterizations of various other curves, and then this happened. twocubes: So, the euler spiral! It’s the big one at the top. It’s traced out by the parametric equations written under it. I thought something interesting would happen if I replaced the cosine and the sine with the derivatives of the parameterizations of various other curves, and then this happened. twocubes: So, the euler spiral! It’s the big one at the top. It’s traced out by the parametric equations written under it. I thought something interesting would happen if I replaced the cosine and the sine with the derivatives of the parameterizations of various other curves, and then this happened. twocubes: So, the euler spiral! It’s the big one at the top. It’s traced out by the parametric equations written under it. I thought something interesting would happen if I replaced the cosine and the sine with the derivatives of the parameterizations of various other curves, and then this happened. twocubes: So, the euler spiral! It’s the big one at the top. It’s traced out by the parametric equations written under it. I thought something interesting would happen if I replaced the cosine and the sine with the derivatives of the parameterizations of various other curves, and then this happened. twocubes: So, the euler spiral! It’s the big one at the top. It’s traced out by the parametric equations written under it. I thought something interesting would happen if I replaced the cosine and the sine with the derivatives of the parameterizations of various other curves, and then this happened.

twocubes:

So, the euler spiral! It’s the big one at the top. It’s traced out by the parametric equations written under it.

I thought something interesting would happen if I replaced the cosine and the sine with the derivatives of the parameterizations of various other curves, and then this happened.

Reblogged 4 days ago from davedubois (Originally from twocubes) 1,096 notes