shihlun:

翱翱,《過渡》(台北星座詩社,1966)

(via ofleafstructure)

ombuarchitecture:

Rest Hole at the University of Seoul
The first floor of the dormitory in University of Seoul was originally an empty parking lot. An area enclosed by columns that supported the main office of the building, people would use the area only for smoking and storing bikes. The place was far too dark and inefficient and further desperately needed to be remodeled. In collaboration, the architectural students of the University of Seoul (Lee Sang-myeong, Ha Ki-seong, Baek Jong-ho) and UTAA designed a solution that would become much more than a simple rest area.
read more Design-dautore
ombuarchitecture:

Rest Hole at the University of Seoul
The first floor of the dormitory in University of Seoul was originally an empty parking lot. An area enclosed by columns that supported the main office of the building, people would use the area only for smoking and storing bikes. The place was far too dark and inefficient and further desperately needed to be remodeled. In collaboration, the architectural students of the University of Seoul (Lee Sang-myeong, Ha Ki-seong, Baek Jong-ho) and UTAA designed a solution that would become much more than a simple rest area.
read more Design-dautore
ombuarchitecture:

Rest Hole at the University of Seoul
The first floor of the dormitory in University of Seoul was originally an empty parking lot. An area enclosed by columns that supported the main office of the building, people would use the area only for smoking and storing bikes. The place was far too dark and inefficient and further desperately needed to be remodeled. In collaboration, the architectural students of the University of Seoul (Lee Sang-myeong, Ha Ki-seong, Baek Jong-ho) and UTAA designed a solution that would become much more than a simple rest area.
read more Design-dautore
ombuarchitecture:

Rest Hole at the University of Seoul
The first floor of the dormitory in University of Seoul was originally an empty parking lot. An area enclosed by columns that supported the main office of the building, people would use the area only for smoking and storing bikes. The place was far too dark and inefficient and further desperately needed to be remodeled. In collaboration, the architectural students of the University of Seoul (Lee Sang-myeong, Ha Ki-seong, Baek Jong-ho) and UTAA designed a solution that would become much more than a simple rest area.
read more Design-dautore
ombuarchitecture:

Rest Hole at the University of Seoul
The first floor of the dormitory in University of Seoul was originally an empty parking lot. An area enclosed by columns that supported the main office of the building, people would use the area only for smoking and storing bikes. The place was far too dark and inefficient and further desperately needed to be remodeled. In collaboration, the architectural students of the University of Seoul (Lee Sang-myeong, Ha Ki-seong, Baek Jong-ho) and UTAA designed a solution that would become much more than a simple rest area.
read more Design-dautore
ombuarchitecture:

Rest Hole at the University of Seoul
The first floor of the dormitory in University of Seoul was originally an empty parking lot. An area enclosed by columns that supported the main office of the building, people would use the area only for smoking and storing bikes. The place was far too dark and inefficient and further desperately needed to be remodeled. In collaboration, the architectural students of the University of Seoul (Lee Sang-myeong, Ha Ki-seong, Baek Jong-ho) and UTAA designed a solution that would become much more than a simple rest area.
read more Design-dautore
ombuarchitecture:

Rest Hole at the University of Seoul
The first floor of the dormitory in University of Seoul was originally an empty parking lot. An area enclosed by columns that supported the main office of the building, people would use the area only for smoking and storing bikes. The place was far too dark and inefficient and further desperately needed to be remodeled. In collaboration, the architectural students of the University of Seoul (Lee Sang-myeong, Ha Ki-seong, Baek Jong-ho) and UTAA designed a solution that would become much more than a simple rest area.
read more Design-dautore
ombuarchitecture:

Rest Hole at the University of Seoul
The first floor of the dormitory in University of Seoul was originally an empty parking lot. An area enclosed by columns that supported the main office of the building, people would use the area only for smoking and storing bikes. The place was far too dark and inefficient and further desperately needed to be remodeled. In collaboration, the architectural students of the University of Seoul (Lee Sang-myeong, Ha Ki-seong, Baek Jong-ho) and UTAA designed a solution that would become much more than a simple rest area.
read more Design-dautore

ombuarchitecture:

Rest Hole at the University of Seoul

The first floor of the dormitory in University of Seoul was originally an empty parking lot. An area enclosed by columns that supported the main office of the building, people would use the area only for smoking and storing bikes. The place was far too dark and inefficient and further desperately needed to be remodeled. In collaboration, the architectural students of the University of Seoul (Lee Sang-myeong, Ha Ki-seong, Baek Jong-ho) and UTAA designed a solution that would become much more than a simple rest area.

read more Design-dautore

(via nanouchkapod)

2dots:

Amandine Chhor & Aïssa Logerot : Units
2dots:

Amandine Chhor & Aïssa Logerot : Units
2dots:

Amandine Chhor & Aïssa Logerot : Units
2dots:

Amandine Chhor & Aïssa Logerot : Units
unimpressedcats:

me
unimpressedcats:

me
unimpressedcats:

me
unimpressedcats:

me
unimpressedcats:

me
unimpressedcats:

me
unimpressedcats:

me
spring-of-mathematics:

Type of Spirals: A spiral is a curve in the plane or in the space, which runs around a centre in a special way.Different spirals follow. Most of them are produced by formulas:The radius r(t) and the angle t are proportional for the simplest spiral, the spiral of Archimedes. Therefore the equation is:(3) Polar equation: r(t) = at [a is constant].From this follows(2) Parameter form:  x(t) = at cos(t), y(t) = at sin(t),(1) Central equation:  x²+y² = a²[arc tan (y/x)]².
You can make a  spiral by two motions of a point: There is a uniform motion in a fixed direction and a motion in a circle with constant speed. Both motions start at the same point.  (1) The uniform motion on the left moves a point to the right. - There are nine snapshots.(2) The motion with a constant angular velocity moves the point on a spiral at the same time. - There is a point every 8th turn. (3) A spiral as a curve comes, if you draw the point at every turn(Image).
Figure 1: (1) Archimedean spiral - (2) Equiangular Spiral (Logarithmic Spiral, Bernoulli’s Spiral).Figure 2 : (1) Clothoide (Cornu Spiral) - (2) Golden spiral (Fibonacci number).
More Spirals: If you replace the term r(t)=at of the Archimedean spiral by other terms, you get a number of new spirals. There are six spirals, which you can describe with the functions f(x)=x^a [a=2,1/2,-1/2,-1] and  f(x)=exp(x), f(x)=ln(x). You distinguish two groups depending on how the parameter t grows from 0.
Figure 4:  If the absolute modulus of a function r(t) is increasing, the spirals run from inside to outside and go above all limits. The spiral 1 is called parabolic spiral or Fermat’s spiral.Figure 5: If the absolute modulus of a function r(t) is decreasing, the spirals run from outside to inside. They generally run to the centre, but they don’t reach it. There is a pole.  Spiral 2 is called the Lituus (crooked staff).
Figure 7: Spirals Made of Line Segments.
Source:  Spirals by Jürgen Köller.
See more on Wikipedia:  Spiral,  Archimedean spiral,  Cornu spiral,  Fermat’s spiral,  Hyperbolic spiral,  Lituus, Logarithmic spiral,  Fibonacci spiral, Golden spiral, Rhumb line, Ulam spiral,  Hermann Heights Monument, Hermannsdenkmal. 
Image: I shared at Spirals by Jürgen Köller - Ferns by Margaret Oomen & Ferns by Rocky.
spring-of-mathematics:

Type of Spirals: A spiral is a curve in the plane or in the space, which runs around a centre in a special way.Different spirals follow. Most of them are produced by formulas:The radius r(t) and the angle t are proportional for the simplest spiral, the spiral of Archimedes. Therefore the equation is:(3) Polar equation: r(t) = at [a is constant].From this follows(2) Parameter form:  x(t) = at cos(t), y(t) = at sin(t),(1) Central equation:  x²+y² = a²[arc tan (y/x)]².
You can make a  spiral by two motions of a point: There is a uniform motion in a fixed direction and a motion in a circle with constant speed. Both motions start at the same point.  (1) The uniform motion on the left moves a point to the right. - There are nine snapshots.(2) The motion with a constant angular velocity moves the point on a spiral at the same time. - There is a point every 8th turn. (3) A spiral as a curve comes, if you draw the point at every turn(Image).
Figure 1: (1) Archimedean spiral - (2) Equiangular Spiral (Logarithmic Spiral, Bernoulli’s Spiral).Figure 2 : (1) Clothoide (Cornu Spiral) - (2) Golden spiral (Fibonacci number).
More Spirals: If you replace the term r(t)=at of the Archimedean spiral by other terms, you get a number of new spirals. There are six spirals, which you can describe with the functions f(x)=x^a [a=2,1/2,-1/2,-1] and  f(x)=exp(x), f(x)=ln(x). You distinguish two groups depending on how the parameter t grows from 0.
Figure 4:  If the absolute modulus of a function r(t) is increasing, the spirals run from inside to outside and go above all limits. The spiral 1 is called parabolic spiral or Fermat’s spiral.Figure 5: If the absolute modulus of a function r(t) is decreasing, the spirals run from outside to inside. They generally run to the centre, but they don’t reach it. There is a pole.  Spiral 2 is called the Lituus (crooked staff).
Figure 7: Spirals Made of Line Segments.
Source:  Spirals by Jürgen Köller.
See more on Wikipedia:  Spiral,  Archimedean spiral,  Cornu spiral,  Fermat’s spiral,  Hyperbolic spiral,  Lituus, Logarithmic spiral,  Fibonacci spiral, Golden spiral, Rhumb line, Ulam spiral,  Hermann Heights Monument, Hermannsdenkmal. 
Image: I shared at Spirals by Jürgen Köller - Ferns by Margaret Oomen & Ferns by Rocky.
spring-of-mathematics:

Type of Spirals: A spiral is a curve in the plane or in the space, which runs around a centre in a special way.Different spirals follow. Most of them are produced by formulas:The radius r(t) and the angle t are proportional for the simplest spiral, the spiral of Archimedes. Therefore the equation is:(3) Polar equation: r(t) = at [a is constant].From this follows(2) Parameter form:  x(t) = at cos(t), y(t) = at sin(t),(1) Central equation:  x²+y² = a²[arc tan (y/x)]².
You can make a  spiral by two motions of a point: There is a uniform motion in a fixed direction and a motion in a circle with constant speed. Both motions start at the same point.  (1) The uniform motion on the left moves a point to the right. - There are nine snapshots.(2) The motion with a constant angular velocity moves the point on a spiral at the same time. - There is a point every 8th turn. (3) A spiral as a curve comes, if you draw the point at every turn(Image).
Figure 1: (1) Archimedean spiral - (2) Equiangular Spiral (Logarithmic Spiral, Bernoulli’s Spiral).Figure 2 : (1) Clothoide (Cornu Spiral) - (2) Golden spiral (Fibonacci number).
More Spirals: If you replace the term r(t)=at of the Archimedean spiral by other terms, you get a number of new spirals. There are six spirals, which you can describe with the functions f(x)=x^a [a=2,1/2,-1/2,-1] and  f(x)=exp(x), f(x)=ln(x). You distinguish two groups depending on how the parameter t grows from 0.
Figure 4:  If the absolute modulus of a function r(t) is increasing, the spirals run from inside to outside and go above all limits. The spiral 1 is called parabolic spiral or Fermat’s spiral.Figure 5: If the absolute modulus of a function r(t) is decreasing, the spirals run from outside to inside. They generally run to the centre, but they don’t reach it. There is a pole.  Spiral 2 is called the Lituus (crooked staff).
Figure 7: Spirals Made of Line Segments.
Source:  Spirals by Jürgen Köller.
See more on Wikipedia:  Spiral,  Archimedean spiral,  Cornu spiral,  Fermat’s spiral,  Hyperbolic spiral,  Lituus, Logarithmic spiral,  Fibonacci spiral, Golden spiral, Rhumb line, Ulam spiral,  Hermann Heights Monument, Hermannsdenkmal. 
Image: I shared at Spirals by Jürgen Köller - Ferns by Margaret Oomen & Ferns by Rocky.
spring-of-mathematics:

Type of Spirals: A spiral is a curve in the plane or in the space, which runs around a centre in a special way.Different spirals follow. Most of them are produced by formulas:The radius r(t) and the angle t are proportional for the simplest spiral, the spiral of Archimedes. Therefore the equation is:(3) Polar equation: r(t) = at [a is constant].From this follows(2) Parameter form:  x(t) = at cos(t), y(t) = at sin(t),(1) Central equation:  x²+y² = a²[arc tan (y/x)]².
You can make a  spiral by two motions of a point: There is a uniform motion in a fixed direction and a motion in a circle with constant speed. Both motions start at the same point.  (1) The uniform motion on the left moves a point to the right. - There are nine snapshots.(2) The motion with a constant angular velocity moves the point on a spiral at the same time. - There is a point every 8th turn. (3) A spiral as a curve comes, if you draw the point at every turn(Image).
Figure 1: (1) Archimedean spiral - (2) Equiangular Spiral (Logarithmic Spiral, Bernoulli’s Spiral).Figure 2 : (1) Clothoide (Cornu Spiral) - (2) Golden spiral (Fibonacci number).
More Spirals: If you replace the term r(t)=at of the Archimedean spiral by other terms, you get a number of new spirals. There are six spirals, which you can describe with the functions f(x)=x^a [a=2,1/2,-1/2,-1] and  f(x)=exp(x), f(x)=ln(x). You distinguish two groups depending on how the parameter t grows from 0.
Figure 4:  If the absolute modulus of a function r(t) is increasing, the spirals run from inside to outside and go above all limits. The spiral 1 is called parabolic spiral or Fermat’s spiral.Figure 5: If the absolute modulus of a function r(t) is decreasing, the spirals run from outside to inside. They generally run to the centre, but they don’t reach it. There is a pole.  Spiral 2 is called the Lituus (crooked staff).
Figure 7: Spirals Made of Line Segments.
Source:  Spirals by Jürgen Köller.
See more on Wikipedia:  Spiral,  Archimedean spiral,  Cornu spiral,  Fermat’s spiral,  Hyperbolic spiral,  Lituus, Logarithmic spiral,  Fibonacci spiral, Golden spiral, Rhumb line, Ulam spiral,  Hermann Heights Monument, Hermannsdenkmal. 
Image: I shared at Spirals by Jürgen Köller - Ferns by Margaret Oomen & Ferns by Rocky.
spring-of-mathematics:

Type of Spirals: A spiral is a curve in the plane or in the space, which runs around a centre in a special way.Different spirals follow. Most of them are produced by formulas:The radius r(t) and the angle t are proportional for the simplest spiral, the spiral of Archimedes. Therefore the equation is:(3) Polar equation: r(t) = at [a is constant].From this follows(2) Parameter form:  x(t) = at cos(t), y(t) = at sin(t),(1) Central equation:  x²+y² = a²[arc tan (y/x)]².
You can make a  spiral by two motions of a point: There is a uniform motion in a fixed direction and a motion in a circle with constant speed. Both motions start at the same point.  (1) The uniform motion on the left moves a point to the right. - There are nine snapshots.(2) The motion with a constant angular velocity moves the point on a spiral at the same time. - There is a point every 8th turn. (3) A spiral as a curve comes, if you draw the point at every turn(Image).
Figure 1: (1) Archimedean spiral - (2) Equiangular Spiral (Logarithmic Spiral, Bernoulli’s Spiral).Figure 2 : (1) Clothoide (Cornu Spiral) - (2) Golden spiral (Fibonacci number).
More Spirals: If you replace the term r(t)=at of the Archimedean spiral by other terms, you get a number of new spirals. There are six spirals, which you can describe with the functions f(x)=x^a [a=2,1/2,-1/2,-1] and  f(x)=exp(x), f(x)=ln(x). You distinguish two groups depending on how the parameter t grows from 0.
Figure 4:  If the absolute modulus of a function r(t) is increasing, the spirals run from inside to outside and go above all limits. The spiral 1 is called parabolic spiral or Fermat’s spiral.Figure 5: If the absolute modulus of a function r(t) is decreasing, the spirals run from outside to inside. They generally run to the centre, but they don’t reach it. There is a pole.  Spiral 2 is called the Lituus (crooked staff).
Figure 7: Spirals Made of Line Segments.
Source:  Spirals by Jürgen Köller.
See more on Wikipedia:  Spiral,  Archimedean spiral,  Cornu spiral,  Fermat’s spiral,  Hyperbolic spiral,  Lituus, Logarithmic spiral,  Fibonacci spiral, Golden spiral, Rhumb line, Ulam spiral,  Hermann Heights Monument, Hermannsdenkmal. 
Image: I shared at Spirals by Jürgen Köller - Ferns by Margaret Oomen & Ferns by Rocky.
spring-of-mathematics:

Type of Spirals: A spiral is a curve in the plane or in the space, which runs around a centre in a special way.Different spirals follow. Most of them are produced by formulas:The radius r(t) and the angle t are proportional for the simplest spiral, the spiral of Archimedes. Therefore the equation is:(3) Polar equation: r(t) = at [a is constant].From this follows(2) Parameter form:  x(t) = at cos(t), y(t) = at sin(t),(1) Central equation:  x²+y² = a²[arc tan (y/x)]².
You can make a  spiral by two motions of a point: There is a uniform motion in a fixed direction and a motion in a circle with constant speed. Both motions start at the same point.  (1) The uniform motion on the left moves a point to the right. - There are nine snapshots.(2) The motion with a constant angular velocity moves the point on a spiral at the same time. - There is a point every 8th turn. (3) A spiral as a curve comes, if you draw the point at every turn(Image).
Figure 1: (1) Archimedean spiral - (2) Equiangular Spiral (Logarithmic Spiral, Bernoulli’s Spiral).Figure 2 : (1) Clothoide (Cornu Spiral) - (2) Golden spiral (Fibonacci number).
More Spirals: If you replace the term r(t)=at of the Archimedean spiral by other terms, you get a number of new spirals. There are six spirals, which you can describe with the functions f(x)=x^a [a=2,1/2,-1/2,-1] and  f(x)=exp(x), f(x)=ln(x). You distinguish two groups depending on how the parameter t grows from 0.
Figure 4:  If the absolute modulus of a function r(t) is increasing, the spirals run from inside to outside and go above all limits. The spiral 1 is called parabolic spiral or Fermat’s spiral.Figure 5: If the absolute modulus of a function r(t) is decreasing, the spirals run from outside to inside. They generally run to the centre, but they don’t reach it. There is a pole.  Spiral 2 is called the Lituus (crooked staff).
Figure 7: Spirals Made of Line Segments.
Source:  Spirals by Jürgen Köller.
See more on Wikipedia:  Spiral,  Archimedean spiral,  Cornu spiral,  Fermat’s spiral,  Hyperbolic spiral,  Lituus, Logarithmic spiral,  Fibonacci spiral, Golden spiral, Rhumb line, Ulam spiral,  Hermann Heights Monument, Hermannsdenkmal. 
Image: I shared at Spirals by Jürgen Köller - Ferns by Margaret Oomen & Ferns by Rocky.
spring-of-mathematics:

Type of Spirals: A spiral is a curve in the plane or in the space, which runs around a centre in a special way.Different spirals follow. Most of them are produced by formulas:The radius r(t) and the angle t are proportional for the simplest spiral, the spiral of Archimedes. Therefore the equation is:(3) Polar equation: r(t) = at [a is constant].From this follows(2) Parameter form:  x(t) = at cos(t), y(t) = at sin(t),(1) Central equation:  x²+y² = a²[arc tan (y/x)]².
You can make a  spiral by two motions of a point: There is a uniform motion in a fixed direction and a motion in a circle with constant speed. Both motions start at the same point.  (1) The uniform motion on the left moves a point to the right. - There are nine snapshots.(2) The motion with a constant angular velocity moves the point on a spiral at the same time. - There is a point every 8th turn. (3) A spiral as a curve comes, if you draw the point at every turn(Image).
Figure 1: (1) Archimedean spiral - (2) Equiangular Spiral (Logarithmic Spiral, Bernoulli’s Spiral).Figure 2 : (1) Clothoide (Cornu Spiral) - (2) Golden spiral (Fibonacci number).
More Spirals: If you replace the term r(t)=at of the Archimedean spiral by other terms, you get a number of new spirals. There are six spirals, which you can describe with the functions f(x)=x^a [a=2,1/2,-1/2,-1] and  f(x)=exp(x), f(x)=ln(x). You distinguish two groups depending on how the parameter t grows from 0.
Figure 4:  If the absolute modulus of a function r(t) is increasing, the spirals run from inside to outside and go above all limits. The spiral 1 is called parabolic spiral or Fermat’s spiral.Figure 5: If the absolute modulus of a function r(t) is decreasing, the spirals run from outside to inside. They generally run to the centre, but they don’t reach it. There is a pole.  Spiral 2 is called the Lituus (crooked staff).
Figure 7: Spirals Made of Line Segments.
Source:  Spirals by Jürgen Köller.
See more on Wikipedia:  Spiral,  Archimedean spiral,  Cornu spiral,  Fermat’s spiral,  Hyperbolic spiral,  Lituus, Logarithmic spiral,  Fibonacci spiral, Golden spiral, Rhumb line, Ulam spiral,  Hermann Heights Monument, Hermannsdenkmal. 
Image: I shared at Spirals by Jürgen Köller - Ferns by Margaret Oomen & Ferns by Rocky.

spring-of-mathematics:

Type of Spirals: A spiral is a curve in the plane or in the space, which runs around a centre in a special way.
Different spirals follow. Most of them are produced by formulas:The radius r(t) and the angle t are proportional for the simplest spiral, the spiral of Archimedes. Therefore the equation is:
(3) Polar equation: r(t) = at [a is constant].
From this follows
(2) Parameter form:  x(t) = at cos(t), y(t) = at sin(t),
(1) Central equation:  x²+y² = a²[arc tan (y/x)]².

You can make a  spiral by two motions of a point: There is a uniform motion in a fixed direction and a motion in a circle with constant speed. Both motions start at the same point. 
(1) The uniform motion on the left moves a point to the right. - There are nine snapshots.
(2) The motion with a constant angular velocity moves the point on a spiral at the same time. - There is a point every 8th turn.
(3) A spiral as a curve comes, if you draw the point at every turn(Image).

Figure 1: (1) Archimedean spiral - (2) Equiangular Spiral (Logarithmic Spiral, Bernoulli’s Spiral).
Figure 2 : (1) Clothoide (Cornu Spiral) - (2) Golden spiral (Fibonacci number).

More Spirals: If you replace the term r(t)=at of the Archimedean spiral by other terms, you get a number of new spirals. There are six spirals, which you can describe with the functions f(x)=x^a [a=2,1/2,-1/2,-1] and  f(x)=exp(x), f(x)=ln(x). You distinguish two groups depending on how the parameter t grows from 0.

Figure 4:  If the absolute modulus of a function r(t) is increasing, the spirals run from inside to outside and go above all limits. The spiral 1 is called parabolic spiral or Fermat’s spiral.
Figure 5: If the absolute modulus of a function r(t) is decreasing, the spirals run from outside to inside. They generally run to the centre, but they don’t reach it. There is a pole.  Spiral 2 is called the Lituus (crooked staff).

Figure 7: Spirals Made of Line Segments.

Source:  Spirals by Jürgen Köller.

See more on Wikipedia:  SpiralArchimedean spiralCornu spiralFermat’s spiralHyperbolic spiralLituus, Logarithmic spiral
Fibonacci spiral, Golden spiral, Rhumb line, Ulam spiral
Hermann Heights Monument, Hermannsdenkmal.

Image: I shared at Spirals by Jürgen Köller - Ferns by Margaret Oomen & Ferns by Rocky.

(via vistoporahifuera)

designbinge:

Toro Modern Lounge Chair

Wire mesh sculptures by Italian artist Edoardo Tresoldi

Wire mesh sculptures by Italian artist Edoardo Tresoldi

Wire mesh sculptures by Italian artist Edoardo Tresoldi

Wire mesh sculptures by Italian artist Edoardo Tresoldi

Wire mesh sculptures by Italian artist Edoardo Tresoldi

Wire mesh sculptures by Italian artist Edoardo Tresoldi

Wire mesh sculptures by Italian artist Edoardo Tresoldi

Wire mesh sculptures by Italian artist Edoardo Tresoldi

Wire mesh sculptures by Italian artist Edoardo Tresoldi

Wire mesh sculptures by Italian artist Edoardo Tresoldi

Wire mesh sculptures by Italian artist Edoardo Tresoldi

(via zachbalbino)