• Journal of the Korean Society of Costume
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• v.45
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• pp.179-199
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• 1999

Indeterminancy is one of the thought systems which explains all things with not 'either-or' but 'both-and' the conditions and qualities of human identities and inner state. A view of the world of Dionisos of Nietzsche's and the character of Manneristic trend which has resolved the sense of alienation of men by paradoxic expression has succeeded to romanticism surrealism and postmodernism. 1. Cross-dressing has increased under contemporary conditions. There also have been various cross-dressing phenomena in the past but it appears strongly now that it would destroy the cultural stereotypes and give rise to the cultural insecurities in contemporary conditions. 2. The indeterminancy of status that is wealth versus poverty impacts on variations of contemporary dress. This has been represented by neglecting traditional code which is related to wealth in costume by conversion of the symbols of wealth and poverty as disguise with moderation simplicity and additionally poverty image instead of ostentation. 3. In the cultural aspect that is mother culture/ subculture the author has investigated black street fashion which has newly become visible. The black street fashion is wide spread in black popular music such as jazz Rhythm & Blues Reggae and Rap which is subculture against white. The external values of indeterminancy in fashion are n대-manneristic tendencies as deformation eclectic friction and irrational structure and graffiti method. The inner values by indeterminant expression in fashion are irony and paradox grotesque satire and amusement.

• Proceedings of the Korean Institute of Interior Design Conference
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• 2005.10a
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• pp.155-160
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• 2005

This study is focused on the indeterminancy of the contemporary social structure based on the philosophical concept of relationship. The indeterminate relationship is one of the prominent characteristics of contemporary architecture. This study aims to clarity the indeterminate programs of the contemporary urban spatial structures. By tracing this new characteristics of new architectural trend, the spatial situations of could be understood in light of new conceptual frame as well as some relevant architectural project cases.

• Proceedings of the IEEK Conference
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• 2003.07c
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• pp.2705-2708
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• 2003

In this paper, we propose a method that applies matrix decomposition technique to the connection of actuator capabilities of each robot to object acceleration limits for multiple cooperative robot systems. The robot systems under consideration are composed of several robot manipulators and each robot contacts a single object to carry the object while satisfying the constraints described in kinematics as well as dynamics. By manipulating kinematic and dynamic equations of both robots and objects, we at first derive a matrix relating joint torques with object acceleration, manipulate the null space of the matrix, and then we decompose the matrix into three parts representing indeterminancy, connectivity, and redundancy. With the decomposed matrix we derive the boundaries of object accelerations from given joint actuators. To show the validity of the proposed method some examples are given in which the results can be expected by intuitive observation.

• KSCE Journal of Civil and Environmental Engineering Research
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• v.12 no.1
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• pp.85-95
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• 1992

The moment distribution method has been widely used for the past sixty years for determining the end moments of structural frames. However, the method trends to show more complexity of the procedures and approximation of the results as the degree of indeterminancy increases. The previous study proposed closed form formulas for the analysis of the continuous beams up to four spans. These formulars show simpler forms and provide perfectly rigorous solution in comparision with the moment distribution method. This study proposes closed form formulas for the analysis of multi-span continuous beams which are basically similar to the equations developed in the previous study. It is shown that these formulars may also produce more rigorous results and lead to simpler calculation processes. The proposed approach may be one of the new methods for the analysis of multi-span continuous beams or the rigid frames.

• Korean Journal of Logic
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• v.22 no.1
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• pp.43-86
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• 2019

If 1st order ZFC is consistent(has a model($M_1$)) it has a transitive denumerable model($M_2$). This leads to a paradoxical situation called 'Skolem paradox'. This can be easily resolved by Skolem's typical resolution. but In the process, we must accept the model theoretic relativity for the concept of set. This relativity can generate a situation where the meaning of the set concept, for example, is given differently depending on the two models. The problem is next. because the sentence '¬denu(PN)' which indicate that PN is not denumerable is equally true in two models, A indistinguishability problem that the concept <¬denu> is not formally indistinguishable in ZFC arise. First, I will give a detail analysis of what the nature of this problem is. And I will provide three ways of responding to this problem from the standpoint of supporting ZFC. First, I will argue that <¬denu> concept, which can be relative to the different models, can be 'almost' distinguished in ZFC by using the formalization of model theory in ZFC. Second, I will show that <¬denu> can change its meaning intrinsically or naturally, by its contextual dependency from the semantic considerations about quantifier that plays a key role in the relativity of <¬denu>. Thus, I will show the model-relative meaning change of <¬denu> concept is a natural phenomenon external to the language, not a matter of responsible for ZFC.