Scale and Proportion Flashcards

1
Q

The proper or
harmonious
relation of one part
to another or to the
whole

A

PROPORTION

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2
Q

In PROPORTION, Relationship may be of..?

A

magnitude,
quantity or degree

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3
Q

usually has a range of choices
when determining the proportions of things,
some are given to us by the nature of
materials, by how building elements respond
to forces, and by how things are made

A

The designer

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4
Q
  • Ratio of stress to strain for a certain material
  • Elasticity, hardness and durability
  • They all have an ultimate strength beyond
    which they cannot extend themselves without
    fracturing, breaking, or collapsing
A

Material proportion

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5
Q

have rational
proportions that are
dictated by their
inherent strengths
and weaknesses

A

All materials

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6
Q
  • Size of structural elements are directly related
    to the task they perform
A

Structural proportion

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7
Q

are called upon to
span spaces and
transmit their loads
through vertical
supports to the
foundation system
of a building

A

Structural elements

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8
Q

form a skeletal structural
framework that defines modules of space.

A

Beams and columns

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9
Q

articulate space and give it scale and a
hierarchical structure.

A

columns and
beams by their size and proportion

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10
Q

Standard sizes imposed by manufacturers or
industry standards

A

Manufactured Proportion

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11
Q

Many architectural elements are sized and
proportioned not only according to their
structural properties and function, but also by..?

A

the process through which they are
manufactured

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12
Q

the standard sizes and proportions of factoryproduced elements affect the

A

size, proportion,
and spacing of other materials as well.

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13
Q
  • The physical dimensions of architecture and of
    proportion and scale is imprecise
A

PROPORTIONING SYSTEMS

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14
Q

The transactional process by which we
experience the world

A

Perception and Design

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15
Q

Perception and Design are distorted by

A

foreshortening of perspective
and distance and by cultural biases

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16
Q

inherited from evolution,
culture and experience

A

Prejudices

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17
Q

influence all our
perceptions

A

Our developing attitudes

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18
Q

establishes a consistent set of visual
relationships between the parts of a building, as well as
between the parts and the whole

A

Proportioning system

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19
Q

can be
sensed, accepted, or even recognized through a series of
repetitive experiences

A

visual order

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20
Q

still has the ability to control the
proportion of the forms and spaces within and
around a building.

A

The designer

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21
Q

go beyond the functional
and technical determinants of architectural form
and space to provide an aesthetic rationale for
their dimensions.

A

Proportioning systems

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22
Q

can visually unify the multiplicity of elements in
an architectural design by having all of its parts belong
to the same family of proportions.

A

Proportioning systems

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23
Q

They can provide a sense of order in, and heighten the
continuity of, a sequence of spaces.

A

Proportioning systems

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24
Q

They can establish relationships between the exterior
and interior elements of a building.

A

Proportioning systems

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25
The ratio of the smaller to the larger is the same as the ratio of the larger to the whole
Golden Section
26
* Greeks recognized the dominating role the Golden Section played in the proportions of the human body. * Renaissance architects also explored the Golden Section in their work.
Golden Section
27
Le Corbusier based his Modulor system on the
Golden Section
28
Another progression that closely approximates the Golden Section in whole numbers is the
Fibonacci Series: 1, 1, 2, 3, 5, 8, 13, 21, 34, 55 . . . .
29
* The basic unit of dimension was the diameter of the column * All the parts of any one building were proportionate and n harmony with one another
Classic Orders
30
6 diameters
TUSCAN ORDER
31
7 diameters
DORIC ORDER
32
8 - 1/3 diameters but 2 and 1/4 D Entablature and 1/2 D Capital
IONIC ORDER
33
8 1/3 diameters but 2 and 1/2 D Entablature and 7/6 D Capital
CORINTHIAN/COMPOSITE ORDER
34
1 ½ d
Pycnostyle
35
2 d
Systyle
36
2 ¼ d
* Eustyle
37
3 d
Diastyle
38
4 d
Araeostyle
39
Architecture was mathematics translated into spatial units
Renaissance Theories
40
Seven ideal plan shape for rooms
– 1:√2 – 2:3 – 3:4 – 3:5 – 1:2
41
Height of room would be in proper proportion with its width and length
Renaissance Theories
42
*The height of rooms with flat ceilings would be equal to their width. * The height of square rooms with vaulted ceilings would be onethird greater than their width.
Renaissance Theories
43
Beauty will result from the form and correspondence of the whole, with respect to the several parts, of the parts with regard to each other, and of these again to the whole; that a structure may appear an entire and complete body, wherein each member agrees with the other and all necessary to compose what you intend to form According to? and what theory?
Andrea Palladio, Renaissance Theories
44
“the dimensions of that which contains and that which is contained”
Le Corbusier
45
Based his measuring tool on both mathematics and the proportions of a human body
Modulor
46
(Modulor) Basic grid consist of
113, 70, 43 cm proportioned according to the golden section 43+70=113 113+70=183 113+70+43=226(2x113)
47
the traditional Japanese unit of measure
Shaku
48
Almost equivalent to the English foot and divisible into decimal units
Shaku
49
originally used simply to designate the interval between two columns and varied in size
Shaku
50
“Absolute measurement”
ken
51
Two methods of designing with the ken modular grid developed that affected its dimension.
Inaka-ma and Kyo-ma
52
In ken, the size of your room depends on what?
the number of floor mats
53
was originally proportioned to accommodate two persons sitting or one person sleeping
Japanese traditional floor mats
54
In a typical Japanese residence, what orders the structure as well as the additive, space-to-space sequence of rooms.
the ken
55
refers to the measurement of the size and proportions of the human body
Anthropometry
56
its proportioning methods does not seek abstract or symbolic ratios, but functional ones.
Anthropometry
57
The applied science that coordinates the design of devices, systems, and environments with our physiological and psychological capacities and requirements
Ergonomics
58
affect the volume of space we require for movement, activity, and rest.
The dimension of the human body
59
What is the fit between space and the human body when we sit in a chair, lean against a railing, or nestle within an alcove space
static fit
60
What is the fit between space and the human body when we as when we enter a building’s foyer, walk up a stairway, or move through the rooms and halls of a building.
Dynamic fit
61
Third type of fit
How a space accommodates our need to maintain appropriate social distances and to have control over our personal space.
62
refers to how we perceive or judge the size of something in relation to something else.
Scale
63
Refers not to the actual dimensions of things, but rather to how small or large something appears to be in relation to its normal size or to the size of other things in its context.
Visual scale
64
mean that thing appears to be smaller than its usual size.
Small-scale or miniature
65
perceived as being larger than what is normal or expected
Large scale
66
we refer to the size of a project in the context of a city
Urban scale
67
we judge a building appropriate to its locale within a city
Neighborhood scale
68
we note the relative sizes of elements fronting a roadway
Street scale
69
the size or proportion of something relative to an accepted standard of measurement.
Mechanical scale
70
the size or proportion an element appears to have relative to other elements of known or assumed size.
Visual scale
71
Based on the dimensions and proportions of the human body
Human scale
72
makes us feel small in comparison
Monumental scale
73
describes an environment in which we feel comfortable, in control, or important
Intimate scale
74
Of a room’s three dimensions, what has a greater effect on its scale than the other dimensions?
height
75
In addition to the vertical dimension of a space, other factors that affect its scale are:
– the shape, color, and pattern of its bounding surfaces – the shape and disposition of its openings – the nature and scale of the elements placed within it