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ROMAN SAJID
B.Com (IT)
GOVT. COLLEGE OF COMMERCE GUJRANWALA
*Roman’sTheoryfor
Insolvency
Roman’sTheory for Insolvency is just a
mathematical derivation of HADITH of Holy
Prophet (P.B.U.H),Who is the real Pioneer of
Economics.
This theory will describe the phenomenon of
insolvency of a person; how a person will
become insolvent and how he can be avoided
from insolvency mathematicaly.
Definition:-
“ If a person uses his resources with balanced manners, he will
not become insolvent.”
Mathematically:-
𝑚𝑟 ∝
1
𝑠
× 100
𝑚𝑟 =
𝑘
𝑠
× 100
s =
𝑘
𝑚𝑟
× 100
Here; k is proportionality constant, and its value is 1, Now we get:
s =
1
𝑚𝑟
× 100
Here;
r represents resources of person,
m represents manners,
and s represents rate of insolvency.
Following are some examples that will prove this theory;
m= 20
r= 10
s= ?
s =
1
𝑚𝑟
× 100
s =
1
(20)(10)
× 100
s =
1
200
× 100
s =
100
200
s = 0.5
Here rate of insolvency is 0.5
Following are some examples that will prove this theory;
If r increases;
m= 40
r= 10
s= ?
s =
1
𝑚𝑟
× 100
s =
1
(40)(10)
× 100
s =
1
400
× 100
s =
100
400
s = 0.25
Here rate of insolvency decrease to 0.25.
Following are some examples that will prove this theory;
If r decreases;
m= 10
r= 10
s= ?
s =
1
𝑚𝑟
× 100
s =
1
(10)(10)
× 100
s =
1
100
× 100
s =
100
100
s = 1.00
Here rate of insolvency increases to 1.00.
It is clear from previous examples that
rate of insolvency decreases with the
increase of m, rate of insolvency
decreases.

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Roman's Theory for Insolvency (RTI

  • 1. ROMAN SAJID B.Com (IT) GOVT. COLLEGE OF COMMERCE GUJRANWALA *Roman’sTheoryfor Insolvency
  • 2. Roman’sTheory for Insolvency is just a mathematical derivation of HADITH of Holy Prophet (P.B.U.H),Who is the real Pioneer of Economics. This theory will describe the phenomenon of insolvency of a person; how a person will become insolvent and how he can be avoided from insolvency mathematicaly.
  • 3. Definition:- “ If a person uses his resources with balanced manners, he will not become insolvent.” Mathematically:- 𝑚𝑟 ∝ 1 𝑠 × 100 𝑚𝑟 = 𝑘 𝑠 × 100 s = 𝑘 𝑚𝑟 × 100 Here; k is proportionality constant, and its value is 1, Now we get: s = 1 𝑚𝑟 × 100 Here; r represents resources of person, m represents manners, and s represents rate of insolvency.
  • 4. Following are some examples that will prove this theory; m= 20 r= 10 s= ? s = 1 𝑚𝑟 × 100 s = 1 (20)(10) × 100 s = 1 200 × 100 s = 100 200 s = 0.5 Here rate of insolvency is 0.5
  • 5. Following are some examples that will prove this theory; If r increases; m= 40 r= 10 s= ? s = 1 𝑚𝑟 × 100 s = 1 (40)(10) × 100 s = 1 400 × 100 s = 100 400 s = 0.25 Here rate of insolvency decrease to 0.25.
  • 6. Following are some examples that will prove this theory; If r decreases; m= 10 r= 10 s= ? s = 1 𝑚𝑟 × 100 s = 1 (10)(10) × 100 s = 1 100 × 100 s = 100 100 s = 1.00 Here rate of insolvency increases to 1.00.
  • 7. It is clear from previous examples that rate of insolvency decreases with the increase of m, rate of insolvency decreases.