LA MAYOR

ESTAFA

DEL MUNDO.

David Snchez Palacios.

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LA MAYOR ESTAFA DEL MUNDO: El objetivo de este estudio, por desgracia, es tener que revelar la mayor estafa cometida en la historia de la humanidad, y no con nimo, de venganza, o represalia, sino simplemente con la intencin de ayudar a sanar los mercados. La estafa que se va a probar existe actualmente y que no solo es estafa econmica, sino legal, es decir punible, nuevamente, por desgracia, repito, es fcilmente cuantificable en muchos Billones de Euros. Y por desgracia, igualmente repito, no es en si una estafa difcil de probar y sin embargo es tremendamente sencillo, probar que es absolutamente correcta e irrefutable su demostracin. Aunque el nico significado de este texto, no es que la gente vea que ha sido engaada, sino simplemente, ayudar a que la economa sea mas perfecta, a que no haya mas crisis, y a que se preserve el derecho de las sociedades, a avanzar de modo justo y correcto, dentro de los propios usos, costumbres y leyes de cada pas. Este texto, simplemente ya, comenzara probando esa estafa, luego tratara de cosas mas importantes, pues en la vida, sin perdonar incluso, no se puede avanzar. ** Necesito haceros una introduccin: (puedes saltrtela, 2 pginas.) Existe un mtodo de amortizacin, infinitamente, mas perfecto que los que se usan actualmente, en los servicios bancarios de prstamo. Ese mtodo se llama, las cuotas crecientes al tipo de inters, donde si lo buscas, encontraras en Internet, un sencillo texto de 30 paginas que habla sobre el. Sea como fuere, ese mtodo tiene una propiedad, muy importante, que es que es un mtodo de amortizacin comparable a poseer algo en alquiler. Debido a que la cuota en l, esta garantizado que sube al tipo de inters, y donde aparte, lgicamente, las economas, tienden irresolublemente, a una equiparacin entre tipo de inters econmico, e inflacin, Debido a un hecho, si el tipo de inters, es menor a la inflacin, existe un aliciente a invertir en cualquier producto medio, a crdito, debido a que ese producto sube a la inflacin. Y si la inflacin es inferior, equivalentemente, existe predisposicin, a no invertir en su compra, pues implica en un entorno medio, da ms utilidad la preservacin del capital existente, generando depsitos bancarios. De tal modo que en este mtodo de amortizacin, al subir la cuota al tipo de inters, y un alquiler subir la letra del alquiler a la inflacin, sucede, ambos sistemas son comparables,

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De ese modo conseguimos, hacer, absolutamente, comparable, entre alquiler y comprar, con este mtodo. Adems econmicamente sucede otra cosa, el alquiler es simplemente, en trminos de valor la depreciacin, es decir, si se generan mercados competitivos, sucede, yo estar dispuesto a comprar un coche con mis ahorros, de 10.000 euros, y alquilarlo por 1000 euros, al ao, si el coche se que dura 10 aos, y si es un entorno de inflacin, para conseguir poder volver en un futuro, a comprar otro coche para volver a alquilarlo, la cuota que cobrare, partir de 1000 euros, anuales, y al ao subir a la inflacin. Bien, por que he dicho todo esto, muy simple, para asegurar en media econmica, el alquiler representa la depreciacin de los bienes, y por tal motivo el riesgo medio econmico es cero, en una economa. Y definitivamente, esto me sirve para saber equivalentemente que como en las cuotas crecientes al tipo de inters, la cuota sube al tipo de inters, y este en media econmica, es un alisado de la inflacin, implica que el riesgo bancario en este sistema de amortizacin, en media, es cero. Y nuevamente decir, esto me sirve para descargar una hiptesis: Puede ser el riesgo global de una economa, menor que cero? El significado de esta pregunta es muy simple: Se debe a que por ejemplo con el mtodo francs, alemn etc., sucede la cuota inicial del cliente bancario, es superior a la del mtodo de las cuotas crecientes al tipo de inters. Y aparte en cualquier mtodo de amortizacin, debido a la comisin bancaria, o diferencial bancario, la cuota es aun mas alta, del cliente. Bien, eso hace, econmicamente, que el pendiente de amortizar de cualquier mtodo de amortizacin dentro del prstamo, quede saldado si se vende el producto en un mercado de segunda mano si el cliente no paga sus cuotas, si el objeto del prstamo es la compra de un bien material, con vida til determinada, y se financia como mucho a su vida til. Pero por otro lado sucede que los bancos efectivamente, cobran dinero real por prestar dinero, es decir, cobran una comisin aparte de el tipo de inters del mercado. Y esa comisin se debe al riesgo lo cual no tendra sentido si su riesgo medio, fuera menor que cero. Lo que sucede a nivel real independientemente de lo que haga el banco, es que el riesgo medio de una economa es cero, invariablemente, debido a que, no puede ser menor que cero, jams. Pues si fuera menor que cero implicara, que al final de la vida til del bien, el bien, seguira teniendo un valor residual econmico, y eso es falso, pues vida til, en economa es simplemente desgastar todo el valor de un bien, hasta hacer que despus valga absolutamente, siempre cero euros, y no sea capaz de aportar ninguna utilidad

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complementaria. (Lo nico que pasa es que al final del prstamo es cuando aflora el benfico bancario, si lo hubiera, y equilibra el riesgo econmico a 0, nuevamente,) Del mismo modo se demuestra que el riesgo bancario medio, de un pas, donde los bancos no pretenden hacer negocio en el, para luego irse del pas, arruinndolo, tampoco puede ser mayor que cero. A todo esto lo que quera demostrar de modo irrefutable, es que, a lo largo de la amortizacin de un bien, el riesgo bancario, parta de un nivel mas alto o mas bajo se va haciendo nulo, hasta llegar a la media nula de todo el mercado en cualquier momento, si ningn agente, cambia de predisposicin en media. Que quiere decir esto, muy simple, existen mtodos que si son dainos para la economa, pese a lo mencionado, como el mtodo americano, debido a que en el no se amortiza, durante el prstamo, y eso en un pas, estable, donde la gente sigue la media, de pagar al banco, en un %, constante, aunque el banco cobre diferencial, para subsanar los clientes que no pagan, ya que el principal, debe pagarse al final del prstamo, justo cuando ya el bien no tiene valor medio, implica, que si el pas sigue la media, con normalidad este mtodo es justo, pero sucede si la media cambia, es decir, de repente, la gente, no quieren pagar todos al banco, sucede que el problema es de narices, debido a que en este mtodo ante cualquier cambio de tendencia de pago media, sucede, el banco, no puede resarcirse econmicamente, ya que permiti que el pendiente de amortizar sea mucho mayor al valor residual de los bienes en segundo mercado. Bien a todo esto lo que hemos demostrado hasta ahora es muy sencillo, econmicamente, todos los mtodos de amortizacin, matemticos, son exactamente iguales para la economa, siempre que partan, en su formulacin del mtodo de cuotas crecientes al tipo de inters. Y desde ah, cualquier mtodo es bueno, ya que en cualquiera de los existentes que pasan esta prueba sucede, que el pendiente econmico de amortizar, es menor o igual, al valor en segundo mercado del bien, y en estos sistemas el riesgo, es cero, siempre, auque como todos entendemos, la percepcin del riesgo no lo es. Y aparte, el valor en segundo mercado de un bien, no es controlable econmicamente, debido a las irregularidades del mercado, y a la distinta depreciacin temporal de los bienes. Lo cual simplemente es un dato, para ver, que si se pueden exigir unas garantas mnimas, en los crditos, debido a que, el fin, de la compra de algo, es el consumo propio, no la equivalencia entre compra y alquiler, aparte, que ya sabemos todos, la burocracia, puede, suponer costes, etc., y aparte, el banco como cualquier estructura, cobra dinero por que necesita como mnimo mantener esa estructura, y lo que estoy diciendo, es que no es irracional, por que el riesgo bancario sea cero, no cobrar diferencial. Y ya simplemente, he hecho esta introduccin, para nada, pues no la voy a necesitar en absoluto para probar la estafa, pero, as tal vez, lea menos gente este texto, y otros crean que va por el camino de ser una tomadura de pelo, pero para nada.

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***** Comencemos. Para este texto, vamos a usar el mismo Excel que tienes en otro texto llamado, las cuotas crecientes al tipo de inters tambin cuando tengas tiempo puedes leer un texto que esta en Internet, llamado las comisiones reales que cobran los bancos.

pincha y se abre.

Bien en ese Excel veamos que tenemos. http://cid-7d6a20ac04530f3c.skydrive.live.com/self.aspx/P%c3%bablico/las%20cuotas%20crecientes.xls Pongamos un ejemplo muy simple, un prstamo en mtodo francs, el mas usual bancario actualmente; a 5 aos, para la compra de un coche por ejemplo, de 10.000 euros; donde el tipo de inters de la economa es de un 5%, (pongo un tipo superior al que hay ahora mismo en Europa, para hacer mas global este anlisis, considerando otros pases y monedas.) Bien, y suponemos que el banco te cobra un diferencial de un 2%. (Por que un 2%, muy sencillo, seguramente, sea mayor pero para ponernos de parte un poquito del banco, y partir de una idea de tica de negocio.) importe 10.000

periodos 5

tipo 1 5%

CUOTA INTERES AMORTIZA PENDIENTE

1 7% 2.438,91 700,00 1.738,91 8.261,09 2 7% 2.438,91 578,28 1.860,63 6.400,46 3 7% 2.438,91 448,03 1.990,87 4.409,59 4 7% 2.438,91 308,67 2.130,24 2.279,35 5 7% 2.438,91 159,55 2.279,35 0,00

Bien este es el Excel, que muestra el cuadro de amortizacin que ensea el banco al cliente, donde el banco dice al cliente, si el tipo de mercado es del 5% anual, la cuota anual que pagas, es de 2438,91 euros. Y quiero que observes una cosa en este Excel, la matemtica financiera en si misma es perfecta, por que para eso es matemtica, y solo matemtica, y sucede que es tan perfecta que al final del prstamo, ni tus debes nada al banco, ni el banco te lo debe. Bien, en realidad, el mtodo de amortizacin francs, no es este, debido a que, la verdadera estructura bancaria se halla, tomando la cuota que paga al banco el cliente, y realizando el cuadro interno de amortizacin, a un tipo de inters del 5%, no del 7%, ya que el mercado de dinero, es al 5%. En el Excel, hay en la casilla, A1, que escribir una X, para que el Excel haga esta operacin, y observmoslo:

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http://cid-7d6a20ac04530f3c.skydrive.live.com/self.aspx/P%c3%bablico/las%20cuotas%20crecientes.xlsHoja1

FORMULA PASARAOS560

PERIODOS Y TIPOShttp://www.dondenaceeldinero.wordpress.com

ANUALES A PERIODOTIPO ANUAL5%0.407412%David Sanchez Palacios.

CUOTAS CRECIENTESMEDICION DE COMISIONES:INFERIORDIVISIONpara desproteger hoja poner: desproteger

AL TIPO DE INTERES17%PERIODOS12

TIPO INTERES +2.0%=0%

importe10,000 0%METODOS NATURALESFORMACION DE CADENAS ECONOMICAS DE CREDITO Y DEPOSITOS

500periodos52SOBRE PRECIOfrances100%Dinero en caja de los bancos para seguir prestando:Base monetaria sistemaBase monetariaespaol0%

500tipo 15%DEL DINERO =40%aleman0%Cuotas Crecientes:Metodo natural:

0tipo 20%3LA REAL=-0.00%americano0%INTRODUCCION A:

0tipo 30%-0.00%cuota final0%si A1=XfinfinSISTEMAS CAOTICOS:

2000.00COMISION$ - 0inicio$ 31,500.00inicio$ 30,825.39

2100.00REAL$ 10,500.00$ 11,087.15$ 30,000.00base$ 29,357.51baseCuotaCuota5%15005%0%0.005000%0%05000%5%

CUOTAINTERESAMORTIZAPENDIENTEVariacin-0.0000%CuotaCajametodoCajaBasemonetariaBasemonetariaMetodometodomi presciosa paloma blanca aplicada, para variaciones de tipo de interes.metodo americano con varios, tipos de interes.metodo aleman con varios tipos.metodo frances, cuota, con varios, tipos5%25005%0%0.005000%0%05000%5%

200010,000 CUOTAINTERESAMORTIZAPENDIENTECuotaCrecientebancoNaturalbancoMonetaria$ 10,500.00Monetaria$ 10,500.00SumanaturalMETODO GLOBALmetodo espaol, con varios, tipos.CUOTAINTERESAMORTIZAPENDIENTE5%35005%0%0.005000%0%05000%5%

15%$ 2,100.00$ 500.00$ 1,600.00$ 8,400.000.017%$ 2,438.91$ 700.00$ 1,738.91$ 8,261.090.00005%$ 2,100.00$ 2,100.00$ 2,438.91$ 2,438.91$ 10,000.00$ 8,400.00$ 10,000.00$ 8,261.092,100243910105%105%5%07%02438.906944413751100%$2,438.910%$ 2,700.000%$ 700.000%$ 10,700.000%07%0%5007%0%7%5005117%$ 10,000.00$ 700.00$ 700.00017%10700$ 10,000.0017%700$ 10,000.00$2,000.0017%$2,700.00$ 10,000.0017%$2,438.91$ 700.00$1,738.91$8,261.095$2,438.915%45005%0%0.005000%0%05000%5%

25%$ 2,205.00$ 420.00$ 1,785.00$ 6,615.000.027%$ 2,438.91$ 578.28$ 1,860.63$ 6,400.460%0.005%$ 2,205.00$ 2,100.00$ 2,438.91$ 2,322.77$ 8,000.00$ 6,300.00$ 7,867.71$ 6,095.682,2052439105%0105%110%5%07%02438.906944413752100%$2,438.910%$ 2,560.000%$ 700.000%$ - 00%07%0%5007%0%7%5005227%$ 10,000.00$ 700.00$ 1,449.00027%0$ 10,000.0027%700$ 8,000.00$2,000.0027%$2,560.00$ 10,000.0027%$2,438.91$578.28$1,860.63$6,400.464$2,438.915%55005%0%0.005000%0%05000%5%

35%$ 2,315.25$ 330.75$ 1,984.50$ 4,630.500.037%$ 2,438.91$ 448.03$ 1,990.87$ 4,409.59-0%0.005%$ 2,315.25$ 2,100.00$ 2,438.91$ 2,212.16$ 6,000.00$ 4,200.00$ 5,805.41$ 3,999.632,31524391.10250105%116%5%07%02438.906944413753100%$2,438.910%$ 2,420.000%$ 700.000%$ - 00%07%0%5007%0%7%5005337%$ 10,000.00$ 700.00$ 2,250.43037%0$ 10,000.0037%700$ 6,000.00$2,000.0037%$2,420.00$ 10,000.0037%$2,438.91$448.03$1,990.87$4,409.593$2,438.915%05000%0%0.005000%0%05000%0%

45%$ 2,431.01$ 231.53$ 2,199.49$ 2,431.010.047%$ 2,438.91$ 308.67$ 2,130.24$ 2,279.350%0.005%$ 2,431.01$ 2,100.00$ 2,438.91$ 2,106.82$ 4,000.00$ 2,100.00$ 3,809.17$ 1,968.992,43124391.1576250105%122%5%07%02438.906944413754100%$2,438.910%$ 2,280.000%$ 700.000%$ - 00%07%0%5007%0%7%5005447%$ 10,000.00$ 700.00$ 3,107.96047%0$ 10,000.0047%700$ 4,000.00$2,000.0047%$2,280.00$ 10,000.0047%$2,438.91$308.67$2,130.24$2,279.352$2,438.915%05000%0%0.005000%0%05000%0%

55%$ 2,552.56$ 121.55$ 2,431.01$ - 00.057%$ 2,438.91$ 159.55$ 2,279.35$ 0.00-0%0.005%$ 2,552.56$ 2,100.00$ 2,438.91$ 2,006.49$ 2,000.00$ - 0$ 1,875.23$ - 02,55324391.215506250105%128%5%07%02438.906944413755100%$2,438.910%$ 2,140.000%$ 10,700.000%$ - 00%14025.5173077%0%5007%0%7%5005557%$ 10,000.00$ 700.00$ 4,025.5214025.51730757%0$ 10,000.0057%10700$ 2,000.00$2,000.0057%$2,140.00$ 10,000.0057%$2,438.91$159.55$2,279.35$0.001$2,438.915%05000%0%0.005000%0%05000%0%

00%$ - 0$ - 0$ - 0$ - 00.000%$ - 0$ - 0$ - 0$ - 00%0.000%$ - 0$ - 0$ - 0$ - 0$ - 0$ - 0$ - 0$ - 000000%0%0%00%0050100%$0.000%$ - 00%$ - 00%$ - 00%07%0%5007%0%7%5005600%$ 10,000.00$ - 0$ - 0000%0$ 10,000.0000%0$ - 0$2,000.0000%$0.00$ 10,000.0000%$0.00$0.00$0.00$0.000$0.005%05000%0%0.005000%0%05000%0%

00%$ - 0$ - 0$ - 0$ - 00.000%$ - 0$ - 0$ - 0$ - 00%0.000%$ - 0$ - 0$ - 0$ - 0$ - 0$ - 0$ - 0$ - 000000%0%0%00%0050100%$0.000%$ - 00%$ - 00%$ - 00%07%0%5007%0%7%5005700%$ 10,000.00$ - 0$ - 0000%0$ 10,000.0000%0$ (2,000.00)$2,000.0000%$0.00$ 10,000.0000%$0.00$0.00$0.00$0.00-1$0.005%05000%0%0.005000%0%05000%0%

00%$ - 0$ - 0$ - 0$ - 00.000%$ - 0$ - 0$ - 0$ - 00%0.000%$ - 0$ - 0$ - 0$ - 0$ - 0$ - 0$ - 0$ - 000000%0%0%00%0050100%$0.000%$ - 00%$ - 00%$ - 00%07%0%5007%0%7%5005800%$ 10,000.00$ - 0$ - 0000%0$ 10,000.0000%0$ (4,000.00)$2,000.0000%$0.00$ 10,000.0000%$0.00$0.00$0.00$0.00-2$0.005%05000%0%0.005000%0%05000%0%

00%$ - 0$ - 0$ - 0$ - 00.000%$ - 0$ - 0$ - 0$ - 00%0.000%$ - 0$ - 0$ - 0$ - 0$ - 0$ - 0$ - 0$ - 000000%0%0%00%0050100%$0.000%$ - 00%$ - 00%$ - 00%07%0%5007%0%7%5005900%$ 10,000.00$ - 0$ - 0000%0$ 10,000.0000%0$ (6,000.00)$2,000.0000%$0.00$ 10,000.0000%$0.00$0.00$0.00$0.00-3$0.005%05000%0%0.005000%0%05000%0%0%

00%$ - 0$ - 0$ - 0$ - 00.000%$ - 0$ - 0$ - 0$ - 00%0.000%$ - 0$ - 0$ - 0$ - 0$ - 0$ - 0$ - 0$ - 000000%0%0%00%0050100%$0.000%$ - 00%$ - 00%$ - 00%07%0%5007%0%7%50051000%$ 10,000.00$ - 0$ - 0000%0$ 10,000.0000%0$ (8,000.00)$2,000.0000%$0.00$ 10,000.0000%$0.00$0.00$0.00$0.00-4$0.005%05000%0%0.005000%0%05000%0%0%

00%$ - 0$ - 0$ - 0$ - 00.000%$ - 0$ - 0$ - 0$ - 00%0.000%$ - 0$ - 0$ - 0$ - 0$ - 0$ - 0$ - 0$ - 000000%0%0%00%0050100%$0.000%$ - 00%$ - 00%$ - 00%07%0%5007%0%7%50051100%$ 10,000.00$ - 0$ - 0000%0$ 10,000.0000%0$ (10,000.00)$2,000.0000%$0.00$ 10,000.0000%$0.00$0.00$0.00$0.00-5$0.005%05000%0%0.005000%0%05000%0%0%

00%$ - 0$ - 0$ - 0$ - 00.000%$ - 0$ - 0$ - 0$ - 00%0.000%$ - 0$ - 0$ - 0$ - 0$ - 0$ - 0$ - 0$ - 000000%0%0%00%0050100%$0.000%$ - 00%$ - 00%$ - 00%07%0%5007%0%7%50051200%$ 10,000.00$ - 0$ - 0000%0$ 10,000.0000%0$ (12,000.00)$2,000.0000%$0.00$ 10,000.0000%$0.00$0.00$0.00$0.00-6$0.005%05000%0%0.005000%0%05000%0%0%

00%$ - 0$ - 0$ - 0$ - 00.000%$ - 0$ - 0$ - 0$ - 00%0.000%$ - 0$ - 0$ - 0$ - 0$ - 0$ - 0$ - 0$ - 000000%0%0%00%0050100%$0.000%$ - 00%$ - 00%$ - 00%07%0%5007%0%7%50051300%$ 10,000.00$ - 0$ - 0000%0$ 10,000.0000%0$ (14,000.00)$2,000.0000%$0.00$ 10,000.0000%$0.00$0.00$0.00$0.00-7$0.005%05000%0%0.005000%0%05000%0%0%

00%$ - 0$ - 0$ - 0$ - 00.000%$ - 0$ - 0$ - 0$ - 00%0.000%$ - 0$ - 0$ - 0$ - 0$ - 0$ - 0$ - 0$ - 000000%0%0%00%0050100%$0.000%$ - 00%$ - 00%$ - 00%07%0%5007%0%7%50051400%$ 10,000.00$ - 0$ - 0000%0$ 10,000.0000%0$ (16,000.00)$2,000.0000%$0.00$ 10,000.0000%$0.00$0.00$0.00$0.00-8$0.005%05000%0%0.005000%0%05000%0%0%

00%$ - 0$ - 0$ - 0$ - 00.000%$ - 0$ - 0$ - 0$ - 00%0.000%$ - 0$ - 0$ - 0$ - 0$ - 0$ - 0$ - 0$ - 000000%0%0%00%0050100%$0.000%$ - 00%$ - 00%$ - 00%07%0%5007%0%7%50051500%$ 10,000.00$ - 0$ - 0000%0$ 10,000.0000%0$ (18,000.00)$2,000.0000%$0.00$ 10,000.0000%$0.00$0.00$0.00$0.00-9$0.005%05000%0%0.005000%0%05000%0%0%

00%$ - 0$ - 0$ - 0$ - 00.000%$ - 0$ - 0$ - 0$ - 00%0.000%$ - 0$ - 0$ - 0$ - 0$ - 0$ - 0$ - 0$ - 000000%0%0%00%0050100%$0.000%$ - 00%$ - 00%$ - 00%07%0%5007%0%7%50051600%$ 10,000.00$ - 0$ - 0000%0$ 10,000.0000%0$ (20,000.00)$2,000.0000%$0.00$ 10,000.0000%$0.00$0.00$0.00$0.00-10$0.005%05000%0%0.005000%0%05000%0%0%

00%$ - 0$ - 0$ - 0$ - 00.000%$ - 0$ - 0$ - 0$ - 00%0.000%$ - 0$ - 0$ - 0$ - 0$ - 0$ - 0$ - 0$ - 000000%0%0%00%0050100%$0.000%$ - 00%$ - 00%$ - 00%07%0%5007%0%7%50051700%$ 10,000.00$ - 0$ - 0000%0$ 10,000.0000%0$ (22,000.00)$2,000.0000%$0.00$ 10,000.0000%$0.00$0.00$0.00$0.00-11$0.005%05000%0%0.005000%0%05000%0%0%

00%$ - 0$ - 0$ - 0$ - 00.000%$ - 0$ - 0$ - 0$ - 00%0.000%$ - 0$ - 0$ - 0$ - 0$ - 0$ - 0$ - 0$ - 000000%0%0%00%0050100%$0.000%$ - 00%$ - 00%$ - 00%07%0%5007%0%7%50051800%$ 10,000.00$ - 0$ - 0000%0$ 10,000.0000%0$ (24,000.00)$2,000.0000%$0.00$ 10,000.0000%$0.00$0.00$0.00$0.00-12$0.005%05000%0%0.005000%0%05000%0%0%

00%$ - 0$ - 0$ - 0$ - 00.000%$ - 0$ - 0$ - 0$ - 00%0.000%$ - 0$ - 0$ - 0$ - 0$ - 0$ - 0$ - 0$ - 000000%0%0%00%0050100%$0.000%$ - 00%$ - 00%$ - 00%07%0%5007%0%7%50051900%$ 10,000.00$ - 0$ - 0000%0$ 10,000.0000%0$ (26,000.00)$2,000.0000%$0.00$ 10,000.0000%$0.00$0.00$0.00$0.00-13$0.005%05000%0%0.005000%0%05000%0%0%

00%$ - 0$ - 0$ - 0$ - 00.000%$ - 0$ - 0$ - 0$ - 00%0.000%$ - 0$ - 0$ - 0$ - 0$ - 0$ - 0$ - 0$ - 000000%0%0%00%0050100%$0.000%$ - 00%$ - 00%$ - 00%07%0%5007%0%7%50052000%$ 10,000.00$ - 0$ - 0000%0$ 10,000.0000%0$ (28,000.00)$2,000.0000%$0.00$ 10,000.0000%$0.00$0.00$0.00$0.00-14$0.005%05000%0%0.005000%0%05000%0%0%

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00%$ -