can Ethan's hidden double power wires explain regular exponential
temperature rises and falls every 6 minutes for 5 days in Rossi HT2: Ethan:
Rich Murray 2013.05.23
http://rmforall.blogspot.com/2013/05/can-ethans-hidden-double-power-wires.html


http://rmforall.blogspot.com/2013/05/rossi-e-cat-ht-shows-excess-heat-from-h.html

http://scienceblogs.com/startswithabang/2013/05/21/the-e-cat-is-back-and-people-are-still-falling-for-it/

comment #103  2013.05.23 Thursday noon PST

Ethan, I appreciate your spirited critique, especially the simple hidden
double wire scam -- which if power was actually supplied at high voltages,
could be very small in diameter.

I wonder if this can explain the remarkably constant temperature rises and
falls with exponential curves shown for runs of up to 5 days?

within the fellowship of service,  Rich Murray
rmforall at gmail.com


http://arxiv.org/ftp/arxiv/papers/1305/1305.3913.pdf

page 25 bottom:

Remarks on the test

An interesting aspect of the E-Cat HT2 is certainly its capacity to operate
in self-sustaining mode.

The values of temperature and production of energy which were obtained are
the result of averages not merely gained through data capture performed at
different times;
they are also relevant to the resistor coils’ ON/OFF cycle itself.

By plotting the average temperature vs time for a few minutes of test (Plot
3) one can clearly see how it varies between a maximum and a minimum value
with a fixed periodicity.

Plot 3. Average surface temperature trend of the E-Cat HT2 over several
minutes of operation.

Note the heating and cooling trends of the device, which appear to be
different from the exponential characteristics of generic resistor.

Looking at Plot 3, the first feature one notices is the appearance taken by
the curve in both the heating and cooling phases of the device.

If we compare these in detail with the standard curves of a generic
resistor (Plot 4 and Plot 5), we see that the former differ from the latter
in that they are not of the exponential type.

Plot 4. Comparing the typical heating curve of a generic resistor (left,
[Ref. 9]) to the one relevant to one of the E-Cat HT2’s ON states.

Finally, the complete ON/OFF cycle of the E-Cat HT2, as seen in Plot 3, may
be compared with the typical heating-cooling cycle of a resistor, as
displayed in Plot 6.

Plot 6. Heating and cooling cycle of a generic resistor [Ref. 9].

The trend is described by exponential type equations.

What appears obvious here is that the priming mechanism pertaining to some
sort of reaction inside the device speeds up the rise in temperature, and
keeps the temperatures higher during the cooling phase.

Another very interesting behavior is brought out by synchronically
comparing another two curves:
power produced over time by the E-Cat HT2, and power consumed during the
same time.

An example of this may be seen in Plot 7, which refers to about three hours
of test.

The resistor coils ON/OFF cycle is plotted in red, while the power-emission
trend of the device appears in blue.

Plot 8. Detail taken from Plot 7, reproducing the first two periods of the
cycle.

The three time intervals in which each period may be divided are labeled by
Roman numerals.

Further food for thought may be found by analyzing the trend of the ratio
between energy produced and energy consumed by the E-Cat HT2, as referred
to the same time interval dealt with in Plot 7.

The blue curve in Plot 9 is the result of the analysis, and is reproduced
here together with the red curve of power consumption normalized to 1.

Basically, for every second taken into account, the corresponding value of
the blue curve is calculated as the ratio between the sum of the power per
second emitted in all the previous seconds, and the sum of the power per
second consumed in all the previous seconds.

Plot 9. The blue curve is the result of the ratio between energy produced
and consumed by the E-Cat HT2, with reference to the same time instants
dealt with in Plot 7.

The red curve represents the ON/OFF trend of the resistor coils normalized
to 1.

All the above trends are remarkable, and warrant further in-depth enquiry.





can Ethan's hidden double power wires explain regular exponential
temperature rises and falls every 6 minutes for 5 days in Rossi HT2: Ethan:
Rich Murray 2013.05.23



http://rmforall.blogspot.com/2013/05/rossi-e-cat-ht-shows-excess-heat-from-h.html

http://scienceblogs.com/startswithabang/2013/05/21/the-e-cat-is-back-and-people-are-still-falling-for-it/

comment #103  2013.05.23 Thursday noon PST

Ethan, I appreciate your spirited critique, especially the simple hidden
double wire scam -- which if power was actually supplied at high voltages,
could be very small in diameter.

I wonder if this can explain the remarkably constant temperature rises and
falls with exponential curves shown for runs of up to 5 days?

within the fellowship of service,  Rich Murray
rmforall at gmail.com


http://arxiv.org/ftp/arxiv/papers/1305/1305.3913.pdf

page 25 bottom:

Remarks on the test

An interesting aspect of the E-Cat HT2 is certainly its capacity to operate
in self-sustaining mode.

The values of temperature and production of energy which were obtained are
the result of averages not merely gained through data capture performed at
different times;
they are also relevant to the resistor coils’ ON/OFF cycle itself.

By plotting the average temperature vs time for a few minutes of test (Plot
3) one can clearly see how it varies between a maximum and a minimum value
with a fixed periodicity.

Plot 3. Average surface temperature trend of the E-Cat HT2 over several
minutes of operation.

Note the heating and cooling trends of the device, which appear to be
different from the exponential characteristics of generic resistor.

Looking at Plot 3, the first feature one notices is the appearance taken by
the curve in both the heating and cooling phases of the device.

If we compare these in detail with the standard curves of a generic
resistor (Plot 4 and Plot 5), we see that the former differ from the latter
in that they are not of the exponential type.

Plot 4. Comparing the typical heating curve of a generic resistor (left,
[Ref. 9]) to the one relevant to one of the E-Cat HT2’s ON states.

Finally, the complete ON/OFF cycle of the E-Cat HT2, as seen in Plot 3, may
be compared with the typical heating-cooling cycle of a resistor, as
displayed in Plot 6.

Plot 6. Heating and cooling cycle of a generic resistor [Ref. 9].

The trend is described by exponential type equations.

What appears obvious here is that the priming mechanism pertaining to some
sort of reaction inside the device speeds up the rise in temperature, and
keeps the temperatures higher during the cooling phase.

Another very interesting behavior is brought out by synchronically
comparing another two curves:
power produced over time by the E-Cat HT2, and power consumed during the
same time.

An example of this may be seen in Plot 7, which refers to about three hours
of test.

The resistor coils ON/OFF cycle is plotted in red, while the power-emission
trend of the device appears in blue.

Plot 8. Detail taken from Plot 7, reproducing the first two periods of the
cycle.

The three time intervals in which each period may be divided are labeled by
Roman numerals.

Further food for thought may be found by analyzing the trend of the ratio
between energy produced and energy consumed by the E-Cat HT2, as referred
to the same time interval dealt with in Plot 7.

The blue curve in Plot 9 is the result of the analysis, and is reproduced
here together with the red curve of power consumption normalized to 1.

Basically, for every second taken into account, the corresponding value of
the blue curve is calculated as the ratio between the sum of the power per
second emitted in all the previous seconds, and the sum of the power per
second consumed in all the previous seconds.

Plot 9. The blue curve is the result of the ratio between energy produced
and consumed by the E-Cat HT2, with reference to the same time instants
dealt with in Plot 7.

The red curve represents the ON/OFF trend of the resistor coils normalized
to 1.

All the above trends are remarkable, and warrant further in-depth enquiry.

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