Nationality:
Japanese
website:
http://www11.plala.or.jp/yuichiro-h/index.htm
e-mail: yuhayashi@ymail.plala.or.jp
phone
number:
LOCATION:
998-0031,
Hamada 1-4-29, Sakata-shi, Yamagata-pre. , Japan
OBJECTIVE:
Having found errors in J.M.Keynesf Multiplier Effect theory and W. Leontieffs Input-Output Table analysis, I have proven that there exists no multiplier effect in the economy. I want to communicate this discovery to policy makers. Furthermore, I want to formulate a money flow analysis with matrix expressions in economies in order to analyze debt problems in financial systems.
RESEARCH
SUMMARY:
One line of research is in accounting: drawing a Break-even chart under standard costing (U.S. patent Nov. 2007) and presenting a marginal profit chart unifying both standard and direct costing (patent pending). Another is in economics, mainly consisting of a mathematical disproof of the Multiplier Effect theory by J.M.Keynes and the General Equilibrium theory by L.Walras; pointing out an error in W. Leontieffs Input-Output Table analysis.
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WORK EXPERIENCE:
¡YOUSHOJI ( Eng.: youTrade)
President May 2011 -
@@¡HAYASHI CONSTRUCTION Ltd.@@@
Sakata-shi, Yamagata-pre
Adviser May 2011 -
President
June 1999May 2011
Business management
executive
Aug. 1981 - June 1999
Development and Invention:
as a project leader
Method of cement slurry injection into concrete structure
cracks - Jap. and U.S. patents
Air-tight house method - Jap. Patent
Column frame method for house structure - Jap. Patent
Drawing a profit chart (break-even chart) for standard
costing in accounting - U.S. Patent
¡HONSHYU SHIKOKU BRIDGE AUTHORITY
Tokyo, Japan
July
1970 - Dec. 1979
Assistant Chief of Design
Section for Bisan-Seto Birdges, Shimotsui-Seto Brdges and others
Invention of suspension bridge anchorage structure, Jap.
Patent, 1986
Researches on static and dynamic analyses of suspension
bridge
April 1968 - July 1970
@@E
Assistant Supervisor at construction
stage of express highway, Tomei Express highway
EDUCATIONF
PhD
(University of Tokyo) for research into the static and dynamic theories of
suspension bridges, Nov. 1978
University
of Tokyo
Tokyo
Master of Engineering
(Seismic Engineering)
Mar. 1967@
Bachelor of Engineering
(Civil Engineering) @@@
@Mar.
1965@
RESEARCH DETAILS: further details available on website
› gA Flow Chart to
Disprove Errors in the Keynesian Multiplier Effect Theoryh, Website, 2005.
In a closed economy, we have ĢY(GVA) =ĢC (Consumption) + ĢI (Private investment) + ĢG (Government investment). Suppose that ĢC/ĢY = aK (Marginal propensity to consume). From these, we obtain ĢY=(ĢI + ĢG )/(1|aK). Assuming ĢI=0 gives Keynesf multiplier effect formula. However, the Keynesian cross condition does not hold because ĢY is really the total of right hand side terms and ĢI is a main component of ĢY.
›
gAccounting
System Under Absorption Costing (1)h, U.S. Patent, Nov. 2007.
The objective is to draw a break-even chart under standard costing in accounting expressed in a 45‹line chart. This chart is equivalent to the Marginal Profit Chart, in standard costing, where the variable costs are eliminated and the chart has a marginal cost line which falls diagonally from top left to bottom right.
› gProfit Planning of an
Enterprise Adopting Standard Costing - Support of J.M.Keynesf Involuntary
Unemploymenth, Website, 2009.
› gAccounting System Under
Absorption Costing (2)h, Patent pending, 2011.
The above-mentioned marginal profit chart in standard costing is transformed into the one where the marginal cost line is horizontal. This profit chart is drawn, unifying direct costing and standard costing.
› gProduction Theory to
Analyze Human Wisdom and Global Phenomena Operationsh, Website, 2009.
This paper discusses a disproof of Walras' General Equilibrium Theory and attempts to mathematically formulate the innovation logic presented by J. A. Schumpeter.
@
› gPresentation of the
Cash Flow Matrix Analysis for National Accounts and a Consideration of the
Leontief Input Output Analysis Theoryh, Website, 2011.
In
a closed economy, the Leontief inverse matrix is given by X=[E – A]
–1 Y where Y is a final products vector, X is a
total products vector, E is a unit matrix and A is a matrix which
shows proportions of intermediate products to X. This should be
expressed as Y=H V where V is a GVA values vector, H=[E
– A] –1[E – B] –1 and B is
another matrix different from A. This expression will be developed into
cash flow analysis in economies.
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